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Problem Analysis:

The worksheet titled "Beat It: Musical Maths" combines music and mathematics. It involves counting beats represented by musical notes and solving equations based on those beats. The task is divided into two sections:

1. Count the beats to solve the maths equations:
- Each musical note represents a specific number of beats.
- We need to count the total beats for each equation.

2. Write an equation using music notes to equal each number:
- We need to create equations using musical notes that sum up to the given numbers.

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Step-by-Step Solution:

#### Section 1: Count the beats to solve the maths equations

First, we need to assign values to the musical notes based on their typical beat durations:
- Whole note (𝅝): 4 beats
- Half note (𝅗𝅥): 2 beats
- Quarter note (♩): 1 beat
- Eighth note (♪): 0.5 beats

Now, let's solve each equation:

1. 𝅝 + ♪ = ?
- Whole note (𝅝) = 4 beats
- Eighth note (♪) = 0.5 beats
- Total: \( 4 + 0.5 = 4.5 \)

2. ♪ + ♪ + = ?
- Two eighth notes (♪) = \( 0.5 + 0.5 = 1 \)
- Total: \( 1 \)

3. 𝅗𝅥 + 𝅗𝅥 = ?
- Two half notes (𝅗𝅥) = \( 2 + 2 = 4 \)
- Total: \( 4 \)

4. 𝅗𝅥 + 𝅗𝅥 + 𝅗𝅥 = ?
- Three half notes (𝅗𝅥) = \( 2 + 2 + 2 = 6 \)
- Total: \( 6 \)

5. 𝅗𝅥 + 𝅗𝅥 + 𝅗𝅥 = ?
- Three half notes (𝅗𝅥) = \( 2 + 2 + 2 = 6 \)
- Total: \( 6 \)

6. ♪ + 𝅗𝅥 + 𝅗𝅥 = ?
- One eighth note (♪) = 0.5 beats
- Two half notes (𝅗𝅥) = \( 2 + 2 = 4 \)
- Total: \( 0.5 + 4 = 4.5 \)

7. 𝅗𝅥 + 𝅝 + 𝅗𝅥 = ?
- One half note (𝅗𝅥) = 2 beats
- One whole note (𝅝) = 4 beats
- One half note (𝅗𝅥) = 2 beats
- Total: \( 2 + 4 + 2 = 8 \)

8. 𝅝 + 𝅗𝅥 + ♪ + ♪ = ?
- One whole note (𝅝) = 4 beats
- One half note (𝅗𝅥) = 2 beats
- Two eighth notes (♪) = \( 0.5 + 0.5 = 1 \)
- Total: \( 4 + 2 + 1 = 7 \)

9. 𝅗𝅥 + ♪ + 𝅝 + 𝅗𝅥 = ?
- One half note (𝅗𝅥) = 2 beats
- One eighth note (♪) = 0.5 beats
- One whole note (𝅝) = 4 beats
- One half note (𝅗𝅥) = 2 beats
- Total: \( 2 + 0.5 + 4 + 2 = 8.5 \)

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#### Section 2: Write an equation using music notes to equal each number

We need to create equations using musical notes that sum up to the given numbers. Using the same note values as before:
- Whole note (𝅝) = 4
- Half note (𝅗𝅥) = 2
- Quarter note (♩) = 1
- Eighth note (♪) = 0.5

1. = 4
- Equation: \( 𝅝 \) (One whole note)

2. = 2
- Equation: \( 𝅗𝅥 \) (One half note)

3. = 5
- Equation: \( 𝅝 + 𝅗𝅥 \) (One whole note + One half note)

4. = 3
- Equation: \( 𝅗𝅥 + 𝅗𝅥 + ♩ \) (Two half notes + One quarter note)

5. = 4.5
- Equation: \( 𝅝 + ♪ \) (One whole note + One eighth note)

6. = 6
- Equation: \( 𝅗𝅥 + 𝅗𝅥 + 𝅗𝅥 \) (Three half notes)

7. = 8.5
- Equation: \( 𝅝 + 𝅗𝅥 + ♪ \) (One whole note + One half note + One eighth note)

8. = 9
- Equation: \( 𝅝 + 𝅝 + 𝅗𝅥 \) (Two whole notes + One half note)

9. = 7
- Equation: \( 𝅝 + 𝅗𝅥 + 𝅗𝅥 + ♩ \) (One whole note + Two half notes + One quarter note)

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Final Answers:

#### Section 1: Count the beats
1. \( 4.5 \)
2. \( 1 \)
3. \( 4 \)
4. \( 6 \)
5. \( 6 \)
6. \( 4.5 \)
7. \( 8 \)
8. \( 7 \)
9. \( 8.5 \)

#### Section 2: Write an equation
1. \( 𝅝 \)
2. \( 𝅗𝅥 \)
3. \( 𝅝 + 𝅗𝅥 \)
4. \( 𝅗𝅥 + 𝅗𝅥 + ♩ \)
5. \( 𝅝 + ♪ \)
6. \( 𝅗𝅥 + 𝅗𝅥 + 𝅗𝅥 \)
7. \( 𝅝 + 𝅗𝅥 + ♪ \)
8. \( 𝅝 + 𝅝 + 𝅗𝅥 \)
9. \( 𝅝 + 𝅗𝅥 + 𝅗𝅥 + ♩ \)

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Final Boxed Answers:

\[
\boxed{
\begin{array}{l}
\text{Section 1:} \\
1. 4.5 \\
2. 1 \\
3. 4 \\
4. 6 \\
5. 6 \\
6. 4.5 \\
7. 8 \\
8. 7 \\
9. 8.5 \\
\\
\text{Section 2:} \\
1. 𝅝 \\
2. 𝅗𝅥 \\
3. 𝅝 + 𝅗𝅥 \\
4. 𝅗𝅥 + 𝅗𝅥 + ♩ \\
5. 𝅝 + ♪ \\
6. 𝅗𝅥 + 𝅗𝅥 + 𝅗𝅥 \\
7. 𝅝 + 𝅗𝅥 + ♪ \\
8. 𝅝 + 𝅝 + 𝅗𝅥 \\
9. 𝅝 + 𝅗𝅥 + 𝅗𝅥 + ♩ \\
\end{array}
}
\]