2D Shapes Worksheets - Understanding The Properties Of 2D Shapes ... - Free Printable

Let’s go step by step to match each shape (labeled A–H) with its correct name and properties.

We’ll look at each shape one by one, compare it to the list of quadrilateral names and their properties, and find the best match.

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Shape F:
It has 4 sides. Top and bottom are parallel. Left and right sides are not parallel. Only one pair of parallel sides → that’s a trapezium.
Properties listed for “Name:” with “1 pair of parallel lines, 2 equal sides, 1 line of symmetry, No right angles” — this matches Shape F perfectly.

✔ So, F = Trapezium

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Shape D:
Looks like a slanted rectangle — opposite sides are parallel and equal. Angles are NOT right angles. That’s a parallelogram.
Check properties: “Opposite sides equal, Opposite sides parallel, 4 right angles” — wait, no! This shape does NOT have right angles. But there’s another entry: “All sides equal, Opposite sides parallel, Diagonals bisect at right angles, No right angles” — that’s actually a rhombus. Wait — let’s check again.

Actually, looking at the property box next to D:
“Name:
Opposite sides equal
Opposite sides parallel
4 right angles” — but Shape D doesn’t have right angles! Hmm… maybe we’re matching the shape to the description on the right? Let me re-read the worksheet.

Wait — the worksheet is set up so that each lettered shape on the left should be matched to the correct name and properties on the right. The properties are already written — we just need to assign the correct name to each shape based on those properties.

So let’s read the property boxes carefully and match them to shapes.

Let’s list all the property descriptions given:

1. Name: ?
- 1 pair of parallel lines
- 2 equal sides
- 1 line of symmetry
- No right angles
→ This is Trapezium → matches F

2. Name: ?
- Opposite sides equal
- Opposite sides parallel
- 4 right angles
→ This is Rectangle → which shape has 4 right angles and opposite sides equal? Look at A — yes, it’s a rectangle.

✔ So, A = Rectangle

But wait — in the image, Shape A is a rectangle, and the property box next to it says:
“Name:
1 pair of parallel lines” — that can’t be right for a rectangle. I think I misread the layout.

Looking again — the worksheet has two columns:

Left column: Shapes labeled F, D, C, B, A, E, G, H

Right column: For each row, there’s a blank “Name:” and then properties listed below it.

So for example, next to Shape F, the properties are:
- 1 pair of parallel lines
- 2 equal sides
- 1 line of symmetry
- No right angles

That must describe Shape F → so we fill in the name for that row.

Similarly, next to Shape D, the properties are:
- Opposite sides equal
- Opposite sides parallel
- 4 right angles

But Shape D is a parallelogram without right angles — contradiction? Unless... perhaps the properties are NOT necessarily describing the shape next to them? Maybe we have to match each shape to the correct set of properties from the list?

Wait — looking at the top of the worksheet, it lists all the quadrilateral types: Rectangle, Arrowhead, Square, Trapezium, Rhombus, Kite, Isosceles Trapezium, Parallelogram.

And there are 8 shapes and 8 property sets — so likely, each shape corresponds to one property set, and we need to write the correct name in each “Name:” box.

So let’s take each property set and figure out what shape it describes, then match it to the visual shape.

Let’s go row by row as presented:

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Row 1 (next to Shape F)
Properties:
- 1 pair of parallel lines
- 2 equal sides
- 1 line of symmetry
- No right angles

This is an Isosceles Trapezium? Wait — isosceles trapezium has one pair of parallel sides, non-parallel sides equal, and one line of symmetry. Yes! And no right angles usually. But Shape F looks like a regular trapezium, not necessarily isosceles. However, the property says “2 equal sides” — so if the non-parallel sides are equal, it’s isosceles trapezium.

But in the list at the top, “Isosceles Trapezium” is listed separately from “Trapezium”. So probably:

- “Trapezium” = any quadrilateral with exactly one pair of parallel sides (no requirement for equal sides)
- “Isosceles Trapezium” = trapezium with non-parallel sides equal and one line of symmetry

Given that, this property set matches Isosceles Trapezium, and Shape F appears to have two equal non-parallel sides? Looking at the drawing — it might be intended to be isosceles. Let’s assume yes.

But wait — later there’s another property set: “1 pair of parallel lines” alone — that would be general trapezium.

Let’s list all 8 property sets clearly:

From top to bottom (as shown in the image):

1. Next to F:
- 1 pair of parallel lines
- 2 equal sides
- 1 line of symmetry
- No right angles
→ Isosceles Trapezium

2. Next to D:
- Opposite sides equal
- Opposite sides parallel
- 4 right angles
→ Rectangle

But Shape D is not a rectangle — it’s a parallelogram. So perhaps the properties are not aligned with the shapes visually? That doesn’t make sense.

Alternative approach: Ignore the alignment for now. Take each property set, identify the quadrilateral type, then see which shape matches that description.

Let’s do that.

Property Set 1:
- 1 pair of parallel lines
- 2 equal sides
- 1 line of symmetry
- No right angles
→ This is Isosceles Trapezium → Which shape looks like that? Shape F or E? Shape F has one pair of parallel sides, and if the legs are equal, it’s isosceles. Shape E also has one pair of parallel sides, but looks scalene. Probably F is intended to be isosceles.

Property Set 2:
- Opposite sides equal
- Opposite sides parallel
- 4 right angles
→ Rectangle → Shape A is a rectangle.

Property Set 3:
- 2 pairs of equal adjacent sides
- 1 line of symmetry
→ This is a Kite → Shape B is a kite (arrowhead is different).

Wait — “Arrowhead” is also called a concave kite. Shape B is convex kite? Actually, Shape B looks like a dart or arrowhead — it’s concave. Let’s check.

Shape B: It has two pairs of adjacent equal sides, and one line of symmetry, but it’s concave — that’s an Arrowhead (or concave kite).

The property says “2 pairs of equal adjacent sides, 1 line of symmetry” — that fits both kite and arrowhead, but arrowhead is concave.

In the list, both “Arrowhead” and “Kite” are separate.

Typically:
- Kite: convex, two pairs of adjacent equal sides, one line of symmetry
- Arrowhead: concave version, same properties but indented

Shape B is concave — so it’s an Arrowhead

Then what about Kite? There’s another shape? Shape H? Let’s see.

Property Set 4:
- All sides equal
- Opposite sides parallel
- Diagonals bisect at right angles
- No right angles
→ This is a Rhombus → Shape G is a rhombus (all sides equal, no right angles)

Property Set 5:
- 1 pair of parallel lines
→ Just one pair — that’s a general Trapezium → Shape E looks like a trapezium with no other special properties.

Property Set 6:
- All sides equal
- Opposite sides parallel
- 4 right angles
- Diagonals bisect at right angles
→ This is a Square → Shape C is a square.

Property Set 7:
- 2 pairs of equal adjacent sides
- Diagonals cross at right angles
→ This is a Kite (convex) → Which shape? Shape H? Shape H has two pairs of adjacent equal sides? Let’s see — it looks like a kite. Yes, Shape H is a convex kite.

Property Set 8:
- Opposite sides are equal
- 2 pairs of parallel sides
- No right angles
→ This is a Parallelogram → Shape D is a parallelogram.

Now let’s map:

- Property Set 1 (1 pair parallel, 2 equal sides, 1 sym, no right angles) → Isosceles Trapezium → Shape F
- Property Set 2 (opp sides equal, opp parallel, 4 right angles) → Rectangle → Shape A
- Property Set 3 (2 pairs adj equal sides, 1 sym) → Arrowhead → Shape B (since it's concave)
- Property Set 4 (all sides equal, opp parallel, diag perp, no right angles) → Rhombus → Shape G
- Property Set 5 (1 pair parallel) → Trapezium → Shape E
- Property Set 6 (all sides equal, opp parallel, 4 right angles, diag perp) → Square → Shape C
- Property Set 7 (2 pairs adj equal sides, diag cross at right angles) → Kite → Shape H
- Property Set 8 (opp sides equal, 2 pairs parallel, no right angles) → Parallelogram → Shape D

Now, let’s verify each shape visually:

- A: Rectangle → matches property set 2
- B: Arrowhead (concave kite) → matches property set 3
- C: Square → matches property set 6
- D: Parallelogram → matches property set 8
- E: Trapezium (only one pair parallel, no other specs) → matches property set 5
- F: Isosceles Trapezium (one pair parallel, legs equal, symmetric) → matches property set 1
- G: Rhombus (all sides equal, no right angles) → matches property set 4
- H: Kite (convex, two pairs adj equal sides, diagonals perpendicular) → matches property set 7

Perfect — all match.

So now, for each row in the worksheet, we fill in the name:

Next to F: Isosceles Trapezium
Next to D: Parallelogram
Next to C: Square
Next to B: Arrowhead
Next to A: Rectangle
Next to E: Trapezium
Next to G: Rhombus
Next to H: Kite

But let’s confirm the order as per the image:

The rows are:

1. F → properties: 1 pair parallel, 2 equal sides, 1 sym, no right angles → Isosceles Trapezium
2. D → properties: opp sides equal, opp parallel, 4 right angles → but wait, earlier I said this should be Rectangle, but Shape D is not rectangle. Contradiction.

I think I made a mistake here. In the actual worksheet, the properties listed next to each shape are fixed — we don't get to choose which property set goes with which shape; rather, for each shape, the properties are given, and we have to write the name that matches those properties AND the shape.

But that can't be, because for Shape D, the properties say "4 right angles", but the shape doesn't have right angles.

Unless... perhaps the properties are not correctly aligned in my reading.

Let me try a different strategy: look at each shape and determine its properties, then match to the name.

Start with Shape A: It's a rectangle. Properties: opposite sides equal, opposite sides parallel, 4 right angles, 2 lines of symmetry. Which property set matches? The one that says "Opposite sides equal, Opposite sides parallel, 4 right angles" — that's perfect. So for Shape A, name is Rectangle.

Shape B: It's an arrowhead (concave kite). Properties: two pairs of adjacent equal sides, one line of symmetry, diagonals intersect at right angles? Not sure, but typically arrowhead has those. The property set "2 pairs of equal adjacent sides, 1 line of symmetry" — that could be it. But there's also "Diagonals cross at right angles" in another set.

Perhaps for Shape B, the properties given are "2 pairs of equal adjacent sides, 1 line of symmetry" — so name is Arrowhead.

Shape C: Square. Properties: all sides equal, opposite sides parallel, 4 right angles, diagonals bisect at right angles. Matches the property set: "All sides equal, Opposite sides parallel, 4 right angles, Diagonals bisect at right angles"

Shape D: Parallelogram. Properties: opposite sides equal, opposite sides parallel, no right angles. But the property set next to it says "4 right angles" — that must be a mismatch. Unless in the worksheet, the properties are not pre-assigned; rather, we have to select the correct name for each shape based on standard properties.

I think the intended way is: for each shape, observe its properties, then choose the name from the list that matches.

So let's do that definitively:

- Shape A: Rectangle → has 4 right angles, opposite sides equal and parallel.
- Shape B: Arrowhead → concave, two pairs of adjacent equal sides, one line of symmetry.
- Shape C: Square → all sides equal, 4 right angles, etc.
- Shape D: Parallelogram → opposite sides equal and parallel, no right angles.
- Shape E: Trapezium → only one pair of parallel sides.
- Shape F: Isosceles Trapezium → one pair of parallel sides, non-parallel sides equal, one line of symmetry.
- Shape G: Rhombus → all sides equal, opposite sides parallel, no right angles, diagonals perpendicular.
- Shape H: Kite → two pairs of adjacent equal sides, diagonals perpendicular, one line of symmetry.

Now, the property sets provided in the worksheet are:

For F: "1 pair of parallel lines, 2 equal sides, 1 line of symmetry, No right angles" → matches Isosceles Trapezium

For D: "Opposite sides equal, Opposite sides parallel, 4 right angles" → this should be Rectangle, but Shape D is not rectangle. This suggests that the properties listed next to each shape are not necessarily correct for that shape; rather, we need to ignore the alignment and match each shape to the correct property set from the list.

But that seems messy.

Perhaps the worksheet is designed such that the properties listed are for the shape in that row, and we just need to write the name.

For Shape D, if the properties say "4 right angles", but the shape doesn't have them, that can't be.

Unless I'm misidentifying the shapes.

Let me describe each shape briefly:

- A: Rectangle (obvious)
- B: Arrowhead (like a dart, concave)
- C: Square
- D: Parallelogram (slanted, no right angles)
- E: Trapezium (one pair parallel, legs not equal)
- F: Isosceles Trapezium (one pair parallel, legs equal, symmetric)
- G: Rhombus (all sides equal, no right angles)
- H: Kite (convex, two pairs adj equal sides)

Now, the property sets as listed in the worksheet (from top to bottom):

1. For F: 1 pair parallel, 2 equal sides, 1 sym, no right angles → Isosceles Trapezium
2. For D: opp sides equal, opp parallel, 4 right angles → this must be a mistake, or perhaps it's for A? But it's next to D.

I think there's a formatting issue in how I'm interpreting the image.

Upon closer inspection of the original image description, the worksheet has for each row:

- Left: shape letter
- Right: "Name:" followed by bullet points of properties

And the properties are specific to that row.

So for row with F: properties are given, and we fill name.

For row with D: properties are given, fill name.

But for D, properties include "4 right angles", but the shape D does not have right angles. This is a problem.

Unless "Shape D" is not the parallelogram I think it is. Let's double-check the user's image description.

The user said: "Properties of Quadrilaterals (C)" and listed shapes F,D,C,B,A,E,G,H.

In standard worksheets, sometimes the properties are listed, and you match the name, but the shape is there to help.

Perhaps for Shape D, even though it looks like a parallelogram, the properties say it has 4 right angles, so it must be a rectangle, but that contradicts the drawing.

I think the only logical way is to assume that the properties listed are correct for the shape, and we name accordingly, ignoring any visual discrepancy — but that doesn't make sense for a geometry worksheet.

Another idea: perhaps the "properties" listed are not for the shape next to them, but are options, and we need to drag or match, but since it's text, we have to pair them.

Given the time, I'll go with the initial matching where each shape is matched to the property set that describes it, and assign the name.

So final matching:

- Shape A: Rectangle (properties: opp sides equal, opp parallel, 4 right angles)
- Shape B: Arrowhead (properties: 2 pairs adj equal sides, 1 line of symmetry)
- Shape C: Square (properties: all sides equal, opp parallel, 4 right angles, diag bisect at right angles)
- Shape D: Parallelogram (properties: opp sides equal, opp parallel, no right angles) — but the property set for D says "4 right angles", so perhaps in the worksheet, the property set for D is different.

Let's look back at the user's message: they provided the image description, and in it, for each shape, the properties are listed.

From the text:

For F:
Name:
- 1 pair of parallel lines
- 2 equal sides
- 1 line of symmetry
- No right angles

For D:
Name:
- Opposite sides equal
- Opposite sides parallel
- 4 right angles

For C:
Name:
- 2 pairs of equal adjacent sides
- 1 line of symmetry

For B:
Name:
- All sides equal
- Opposite sides parallel
- Diagonals bisect at right angles
- No right angles

For A:
Name:
- 1 pair of parallel lines

For E:
Name:
- All sides equal
- Opposite sides parallel
- 4 right angles
- Diagonals bisect at right angles

For G:
Name:
- 2 pairs of equal adjacent sides
- Diagonals cross at right angles

For H:
Name:
- Opposite sides are equal
- 2 pairs of parallel sides
- No right angles

Oh! Now I see — in the user's text, the properties are listed under each shape's "Name:" , so for example, under F, the properties are given, and we need to write the name that matches those properties.

So for F: properties are "1 pair of parallel lines, 2 equal sides, 1 line of symmetry, No right angles" — this is Isosceles Trapezium

For D: "Opposite sides equal, Opposite sides parallel, 4 right angles" — this is Rectangle

But Shape D is drawn as a parallelogram without right angles — this is confusing. Perhaps in the actual image, Shape D is a rectangle? But the user described it as "D" with a parallelogram.

Maybe there's a typo in the user's description, or in the worksheet.

To resolve this, I'll trust the properties listed and name accordingly, as the properties define the shape.

So:

- F: properties indicate Isosceles Trapezium
- D: properties indicate Rectangle
- C: "2 pairs of equal adjacent sides, 1 line of symmetry" — this is Kite or Arrowhead. Since it's convex or concave? The property doesn't specify, but typically "2 pairs of equal adjacent sides, 1 line of symmetry" is Kite. But Shape C is a square in the drawing? No, in the user's list, C is after D, and in the image, C is a square? Let's see the sequence.

From the user's text, the shapes are listed as F,D,C,B,A,E,G,H, and for C, properties are "2 pairs of equal adjacent sides, 1 line of symmetry" — but if C is a square, that doesn't match.

I think the only way is to use the properties to determine the name, regardless of the shape drawing, as the properties are given.

So let's do that:

For each row, based on the properties listed, what is the name?

1. F: 1 pair parallel, 2 equal sides, 1 sym, no right angles → Isosceles Trapezium
2. D: opp sides equal, opp parallel, 4 right angles → Rectangle
3. C: 2 pairs of equal adjacent sides, 1 line of symmetry → Kite (assuming convex; if concave, Arrowhead, but property doesn't specify concavity)
4. B: all sides equal, opp parallel, diag bisect at right angles, no right angles → Rhombus
5. A: 1 pair of parallel lines → Trapezium
6. E: all sides equal, opp parallel, 4 right angles, diag bisect at right angles → Square
7. G: 2 pairs of equal adjacent sides, diagonals cross at right angles → Kite (again, but we already used Kite for C? Conflict)
8. H: opp sides equal, 2 pairs parallel, no right angles → Parallelogram

But now we have two "Kite" for C and G, and no Arrowhead.

Also, for B, "all sides equal, etc." is Rhombus, but Shape B is arrowhead in drawing.

This is inconsistent.

Perhaps for C: "2 pairs of equal adjacent sides, 1 line of symmetry" — and if the shape is concave, it's Arrowhead, but the property doesn't say.

In many curricula, "Kite" includes both convex and concave, but here they are separate.

Let's look at the list at the top: Rectangle, Arrowhead, Square, Trapezium, Rhombus, Kite, Isosceles Trapezium, Parallelogram — 8 names.

So each must be used once.

From the properties:

- "1 pair of parallel lines" alone → Trapezium (general)
- "1 pair of parallel lines, 2 equal sides, 1 line of symmetry, no right angles" → Isosceles Trapezium
- "Opposite sides equal, opposite sides parallel, 4 right angles" → Rectangle
- "2 pairs of equal adjacent sides, 1 line of symmetry" → this could be Kite or Arrowhead. To distinguish, if it's concave, Arrowhead, else Kite. But property doesn't specify. However, in the context, for Shape B, if it's arrowhead, and for C, if it's kite, but in the property for B, it's "all sides equal" which is not for arrowhead.

For B: properties are "All sides equal, Opposite sides parallel, Diagonals bisect at right angles, No right angles" — this is definitely Rhombus.

For C: "2 pairs of equal adjacent sides, 1 line of symmetry" — this is Kite (convex)

For G: "2 pairs of equal adjacent sides, Diagonals cross at right angles" — this is also Kite, but perhaps it's the same.

But we have only one Kite in the list.

Unless for G, it's the same as C, but that can't be.

Perhaps "2 pairs of equal adjacent sides, 1 line of symmetry" is for Arrowhead if it's concave, but the property doesn't say.

I recall that in some definitions, a kite has two pairs of adjacent equal sides, and if it's concave, it's called a dart or arrowhead.

So perhaps:

- If the shape is convex, it's Kite
- If concave, it's Arrowhead

In the property sets, for C: "2 pairs of equal adjacent sides, 1 line of symmetry" — and if we assume it's convex, Kite; for B, but B has different properties.

Let's list the property sets again as per user's text:

After "Name:" for each:

- F: 1 pair parallel, 2 equal sides, 1 sym, no right angles → Isosceles Trapezium
- D: opp sides equal, opp parallel, 4 right angles → Rectangle
- C: 2 pairs adj equal sides, 1 sym → let's say Kite (convex)
- B: all sides equal, opp parallel, diag bisect at right angles, no right angles → Rhombus
- A: 1 pair parallel → Trapezium
- E: all sides equal, opp parallel, 4 right angles, diag bisect at right angles → Square
- G: 2 pairs adj equal sides, diag cross at right angles → this is also Kite, but perhaps it's redundant, or maybe it's for Arrowhead, but Arrowhead usually has the same properties.

For Arrowhead, properties are similar to Kite but concave.

In the property for G, it doesn't mention symmetry, while for C it does.

Typically, both have one line of symmetry.

Perhaps for G, "2 pairs of equal adjacent sides, diagonals cross at right angles" is sufficient for Kite, and for C, with "1 line of symmetry" added, it's the same.

But we need to use all names.

There is "Arrowhead" in the list, so one of them must be Arrowhead.

Looking at Shape B in the drawing: it is concave, so likely Arrowhead, but its properties are for Rhombus.

This is very confusing.

Perhaps the properties for B are not "all sides equal" — let's read the user's text carefully:

" B
Name:
All sides equal
Opposite sides parallel
Diagonals bisect at right angles
No right angles "

Yes, that's what it says.

But for a concave shape like arrowhead, all sides are not equal usually; in a typical arrowhead, two pairs of adjacent sides are equal, but not all four.

So probably, for B, the properties are for Rhombus, so Shape B must be a rhombus, but in the drawing, it's not.

I think there might be a mistake in the user's description or in my understanding.

To move forward, I'll assume that the properties listed are correct, and we name based on properties, and the shape drawings are accurate, so for Shape B, if properties say "all sides equal", then it must be a rhombus, so perhaps in the image, Shape B is a rhombus, not arrowhead.

But the user said "B" is after C, and in the list, it's likely that B is the arrowhead.

Perhaps "Arrowhead" is not used, but it is in the list.

Another idea: for Shape B, the properties are "All sides equal" etc., but that can't be for arrowhead.

Let's calculate the number:

Names to use: Rectangle, Arrowhead, Square, Trapezium, Rhombus, Kite, Isosceles Trapezium, Parallelogram

From properties:

- F: Isosceles Trapezium
- D: Rectangle
- C: 2 pairs adj equal sides, 1 sym → Kite or Arrowhead
- B: all sides equal, etc. → Rhombus
- A: 1 pair parallel → Trapezium
- E: all sides equal, 4 right angles, etc. → Square
- G: 2 pairs adj equal sides, diag cross at right angles → this is also Kite, but perhaps it's the same as C, or maybe for Arrowhead
- H: opp sides equal, 2 pairs parallel, no right angles → Parallelogram

So we have two candidates for Kite/Arrowhead: C and G.

Typically, "Kite" is defined as having two pairs of adjacent equal sides, and "Arrowhead" is a type of kite that is concave.

In the property for C, it has "1 line of symmetry", which both have.

For G, it has "diagonals cross at right angles", which both have.

So perhaps one is Kite and one is Arrowhead, but the properties don't distinguish.

However, in many worksheets, "Arrowhead" is specified as concave, and "Kite" as convex.

In the drawing, if Shape C is convex and Shape G is concave, but in the user's list, C is before B, and B is likely the arrowhead.

Perhaps for C: "2 pairs of equal adjacent sides, 1 line of symmetry" — and if we assume it's convex, Kite; for G: same properties, but perhaps it's intended to be Arrowhead, but the property for G doesn't have "1 line of symmetry", only "diagonals cross at right angles".

Let's see the exact text for G: "2 pairs of equal adjacent sides, Diagonals cross at right angles" — no mention of symmetry.

For C: "2 pairs of equal adjacent sides, 1 line of symmetry" — has symmetry.

Both kites have one line of symmetry, so probably both should have it.

Perhaps for Arrowhead, the property is the same.

I think for the sake of completing, I'll assign:

- C: Kite (since it has "1 line of symmetry" explicitly)
- G: Arrowhead (even though properties are similar, perhaps it's implied)

But that's arbitrary.

Notice that in the property for B, it's "All sides equal" which is Rhombus, so Shape B is Rhombus.

Then for Arrowhead, which shape? Perhaps Shape H or others.

Let's list the assignment based on properties only:

1. F: Isosceles Trapezium
2. D: Rectangle
3. C: Kite (2 pairs adj equal sides, 1 sym)
4. B: Rhombus (all sides equal, etc.)
5. A: Trapezium (1 pair parallel)
6. E: Square (all sides equal, 4 right angles, etc.)
7. G: ? 2 pairs adj equal sides, diag cross at right angles — this is also Kite, but we already have Kite for C. Or perhaps it's the same, but we need Arrowhead.
8. H: Parallelogram

So for G, if we call it Arrowhead, but the properties don't specify concavity.

Perhaps "Arrowhead" is not used, but it is in the list.

Another possibility: for Shape B, if it's arrowhead, the properties should be "2 pairs of equal adjacent sides, 1 line of symmetry", but in the text, it's "all sides equal", so likely not.

I think there might be a typo in the user's description, or in the worksheet.

To resolve, I'll use the following matching based on standard knowledge and the properties given:

- A: Trapezium (1 pair parallel)
- B: Rhombus (all sides equal, etc.)
- C: Kite (2 pairs adj equal sides, 1 sym)
- D: Rectangle (opp sides equal, opp parallel, 4 right angles)
- E: Square (all sides equal, 4 right angles, etc.)
- F: Isosceles Trapezium (1 pair parallel, 2 equal sides, 1 sym, no right angles)
- G: Arrowhead (2 pairs adj equal sides, diag cross at right angles) — assuming it's concave
- H: Parallelogram (opp sides equal, 2 pairs parallel, no right angles)

And for G, even though the property doesn't say "concave", we'll call it Arrowhead to use all names.

So final answers:

- F: Isosceles Trapezium
- D: Rectangle
- C: Kite
- B: Rhombus
- A: Trapezium
- E: Square
- G: Arrowhead
- H: Parallelogram

Now, to write it as per the worksheet rows:

For each shape, the name is:

- F: Isosceles Trapezium
- D: Rectangle
- C: Kite
- B: Rhombus
- A: Trapezium
- E: Square
- G: Arrowhead
- H: Parallelogram

I think this is the best we can do.

So the final answer is to fill in the names as above.

For the response, since the user wants the solution, I'll provide the names for each letter.

Final Answer:
F: Isosceles Trapezium
D: Rectangle
C: Kite
B: Rhombus
A: Trapezium
E: Square
G: Arrowhead
H: Parallelogram