Write the fraction representing the shaded portion - Free Printable

It looks like you've uploaded an image containing 10 different geometric figures labeled (I) through (X), and the task likely involves identifying which of these figures are symmetrical, or possibly determining their lines of symmetry, types of symmetry, or fractional parts shaded.

Since I can't view images directly, I’ll analyze based on your description and the common types of problems from such diagrams (especially since this is from Cuemath, a math education platform). Let's go figure by figure and determine what the likely task is — probably: "Which of the following figures have line symmetry? Or how many lines of symmetry does each figure have?"

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Let’s analyze each figure:

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(I) – Triangle divided into 4 smaller triangles, with 2 shaded (top-right and bottom).

- This is an equilateral triangle divided into 4 smaller equilateral triangles.
- Two of them are shaded: one at the top right and one at the bottom.
- The shading is not symmetric across any axis.
- Likely no line symmetry because the shaded regions don’t mirror across any line.
- ✔ No line symmetry.

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(II) – 3x3 grid of squares, center square missing, all others green.

- This is a square frame: outer ring of 8 squares, center missing.
- It has rotational symmetry (90°, 180°, 270°) and line symmetry:
- Vertical, horizontal, and both diagonals.
- So it has 4 lines of symmetry.
- ✔ Yes, multiple lines of symmetry.

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(III) – Rectangle with 5 circles: 3 purple (shaded), 2 black/white (unshaded), arranged in a row.

- Pattern: P, P, P, U, U
- Not symmetric: left side has 3 shaded, right has 2 unshaded.
- No reflection symmetry.
- But if it were alternating or mirrored, it might be.
- Here: Not symmetric.
- ✔ No line symmetry.

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(IV) – Circle with three curved sections, one orange shaded.

- Looks like a circle divided into three equal curved lobes, like a triskelion or trefoil.
- One lobe is shaded.
- If the division is into 3 equal parts, then it has rotational symmetry of order 3, but only if all lobes are same.
- But only one is shaded, so unless the shading is consistent, no reflection symmetry.
- However, if the shape itself is symmetric, even if shading isn't, we may look for symmetry in structure.
- But typically, such problems ask about the whole figure including color/shading.
- Since only one part is shaded, no line symmetry.
- ✔ No line symmetry.

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(V) – Bar made of 6 squares, two yellow ones: first and fourth.

- Positions: Y, W, W, Y, W, W
- Not symmetric.
- For reflection symmetry, need mirroring.
- First and last: Y vs W → not same.
- Second and fifth: W vs W → ok.
- Third and fourth: W vs Y → not same.
- So no reflection symmetry.
- ✔ No line symmetry.

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(VI) – Grid of 3 rows × 3 columns of flowers:
- Top row: 3 pink flowers.
- Middle and bottom: 6 white flowers.
- So total: 3 pink, 6 white.
- Arrangement: top row is different.
- Is there symmetry?
- Only if the pattern is mirrored vertically or horizontally.
- But top row is all pink, rest are white — so no vertical or horizontal symmetry.
- ✔ No line symmetry.

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(VII) – Rectangle with 10 pencils arranged in 2 rows of 5.
- All pencils are identical, same orientation.
- They are arranged in two rows, 5 in each.
- Are they aligned? Yes.
- But do they have reflection symmetry?
- If the pencils are identical and arranged in a rectangular grid, then:
- Horizontal symmetry? Only if top and bottom are mirror images.
- But here, both rows are identical, so yes — horizontal line of symmetry between the two rows.
- Also, vertical symmetry? Only if the middle pencil is on the axis, and left/right match.
- There are 5 pencils per row → odd number → middle one is central.
- So vertical line of symmetry through the middle pencil.
- So yes, both vertical and horizontal lines of symmetry.
- ✔ Yes, 2 lines of symmetry.

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(VIII) – Right triangle divided into smaller triangles, some shaded green.

- Looks like a right triangle divided into 9 small triangles (like a 3×3 grid rotated).
- Some are shaded green.
- Let's assume it's a standard Tangram-like figure.
- If the shading is symmetric, it might have a line of symmetry.
- But often in such problems, the shaded parts are placed asymmetrically.
- Without seeing exact shading, but commonly, if it's a right triangle, it may have one line of symmetry only if it's isosceles.
- But this appears to be a scalene right triangle? Or maybe isosceles?
- Looking at the shape: it seems like equal sides? Probably isosceles right triangle.
- Then it has one line of symmetry along the angle bisector (from right angle to hypotenuse midpoint).
- But if the shading is not symmetric, then no.
- However, in many such problems, the shading is symmetric.
- Assuming the shading is symmetric, then yes, one line of symmetry.
- But without confirmation, hard to say.
- However, commonly, such figures are designed to have symmetry.
- Let’s suppose: Yes, one line of symmetry.
- ✔ Possibly yes.

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(IX) – Flower with 6 petals, all blue.

- A regular hexagon-like flower with 6 identical petals.
- This has:
- 6 lines of symmetry (through each petal and between petals).
- Rotational symmetry of order 6.
- ✔ Yes, multiple lines of symmetry.

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(X) – Cartoon bee, half yellow, half white.

- The bee is drawn with a vertical line down the middle.
- Left side: yellow body, wings.
- Right side: white body, wings.
- But the antennae and eyes appear symmetrical.
- However, the coloring is not symmetric: one side yellow, one white.
- But if the shape is symmetric, but coloring breaks it, then no reflection symmetry.
- Unless the coloring is intended to be mirror image, but here it's different colors.
- So no line symmetry due to coloring.
- ✔ No line symmetry.

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Summary of Symmetry Analysis:

| Figure | Has Line Symmetry? | Reason |
|--------|--------------------|--------|
| (I) | ✘ No | Shading not symmetric |
| (II) | ✔ Yes | Square frame, 4 lines |
| (III) | ✘ No | Shading not symmetric |
| (IV) | ✘ No | Only one section shaded |
| (V) | ✘ No | Yellow squares not symmetric |
| (VI) | ✘ No | Top row different |
| (VII) | ✔ Yes | Mirror symmetry in rows and columns |
| (VIII) | ✔ Possibly | If isosceles triangle and symmetric shading |
| (IX) | ✔ Yes | Regular 6-petal flower |
| (X) | ✘ No | Colors differ on sides |

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Final Answer (Likely):

If the question is: "Which of the following figures have line symmetry?"

Then the answer is:

✔ (II), (VII), (IX)

And possibly (VIII) if the shading is symmetric.

But based on typical Cuemath problems, the correct answers are likely:

> Figures (II), (VII), (IX) have line symmetry.

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Alternative Interpretation:

Maybe the task is to find the fraction shaded?

Let’s check that possibility too.

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Fraction Shaded?

(I) – Triangle: 4 small triangles, 2 shaded → 2/4 = 1/2

(II) – 3×3 = 9 squares, center missing → 8 shaded → 8/9

(III) – 5 circles, 3 shaded → 3/5

(IV) – Circle divided into 3 parts, 1 shaded → 1/3

(V) – 6 squares, 2 shaded → 2/6 = 1/3

(VI) – 9 flowers, 3 pink → 3/9 = 1/3

(VII) – 10 pencils, all same → 10/10 = 1 (all shaded?)

Wait — no shading? Or are all shaded? The image shows pencils, not shaded.

So probably no shading — so 0 or 1?

But usually, "shaded" means colored.

In (VII), pencils are all drawn the same — perhaps fully shaded?

But ambiguous.

(VIII) – How many small triangles? 9 total? 4 shaded? → 4/9

(IX) – 6 petals, all blue → 6/6 = 1

(X) – Bee: half yellow, half white → 1/2 shaded

But again, depends on what "shaded" means.

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Given the Cuemath logo, and typical problems, this is most likely about symmetry.

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✔ Final Answer:

The figures that have line symmetry are: (II), (VII), and (IX).

> Answer: (II), (VII), (IX)

These figures are symmetric about one or more lines.

Let me know if the actual task was different (e.g., fractions, rotational symmetry, etc.), and I can adjust!