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name: date: 11/4/26 one step equations color by number directions: solv…

Question

name: date: 11/4/26
one step equations color by number
directions: solve each example. find the correct answer. color the picture with the color indicated.

  1. ( 4 = p + 1 )

answer choice: ( p = 5 ) (pink); ( p = 3 ) (red)

  1. ( 13 - l = 9 )

answer choice: ( l = 4 ) (purple); ( l = -4 ) (yellow)

  1. ( a + 4 = 12 )

answer choice: ( a = 8 ) (pink); ( a = 3 ) (red)

  1. ( 9 = 9 - w )

answer choice: ( w = 0 ) (dark blue); ( w = 1 ) (light blue)

  1. ( h + -8 = 1 )

answer choice: ( h = 7 ) (purple); ( h = 9 ) (pink)

  1. ( -4 = -12 - i )

answer choice: ( i = -8 ) (light green); ( i = 8 ) (brown)

  1. ( s - 16 = 13 )

answer choice: ( s = 3 ) (dark blue); ( s = 29 ) (light blue)

  1. ( 26 = t - 4 )

answer choice: ( t = 30 ) (pink); ( t = 22 ) (red)

  1. ( d + 20 = 32 )

answer choice: ( d = 52 ) (pink); ( d = 12 ) (red)

  1. ( c - 6 = 4 )

answer choice: ( c = 2 ) (purple); ( c = 10 ) (yellow)
© carries curiosity corner, 2022

Explanation:

Response
Problem 1: Solve \( 4 = p + 1 \)

Step 1: Subtract 1 from both sides

To isolate \( p \), we subtract 1 from both sides of the equation. So, \( 4 - 1 = p + 1 - 1 \).

Step 2: Simplify both sides

Simplifying the left side: \( 4 - 1 = 3 \). Simplifying the right side: \( p + 1 - 1 = p \). So we get \( p = 3 \).

Step 1: Subtract 13 from both sides (or rearrange)

We can rewrite the equation as \( -l = 9 - 13 \).

Step 2: Simplify the right side

\( 9 - 13 = -4 \), so \( -l = -4 \).

Step 3: Multiply both sides by -1

Multiplying both sides by -1 gives \( l = 4 \). Wait, no, wait. Wait, original equation: \( 13 - l = 9 \). Let's do it correctly. Subtract 13 from both sides: \( -l = 9 - 13 = -4 \). Then multiply both sides by -1: \( l = 4 \). Wait, but the options are \( l = 4 \) (Purple) or \( l = -4 \) (Yellow). Wait, maybe I made a mistake. Wait, \( 13 - l = 9 \). Let's solve for \( l \). Subtract 9 from both sides: \( 13 - 9 = l \), so \( l = 4 \). Yes, so \( l = 4 \).

Step 1: Subtract 4 from both sides

To isolate \( a \), subtract 4 from both sides: \( a + 4 - 4 = 12 - 4 \).

Step 2: Simplify both sides

Left side: \( a + 4 - 4 = a \). Right side: \( 12 - 4 = 8 \). So \( a = 8 \).

Answer:

\( p = 3 \) (Red)

Problem 2: Solve \( 13 - l = 9 \)