Drag the appropriate box next to the given value to illustrate if each value is a solution to the equation: |h-51 = 8 6 Not a Solution Solution a) h = -53 b) h = -43 c) h = 43 d) h = 53 Drag and drop an answer choice into each empty box below.

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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**Equation Solution Identification Activity**

**Instructions:**
Drag the appropriate box next to the given value to illustrate if each value is a solution to the equation:

\[
\frac{|h - 5|}{6} = 8
\]

**Answer Choices:**
- Not a Solution
- Solution

**Options:**
- a) \( h = -53 \) [ ]
- b) \( h = -43 \) [ ]
- c) \( h = 43 \) [ ]
- d) \( h = 53 \) [ ]

**Activity Guidance:**
To determine whether each value of \( h \) is a solution to the equation, substitute the value of \( h \) into the equation and evaluate. This exercise will help students understand how to solve absolute value equations and identify correct solutions.

To solve:
1. Solve each side of the equation for \( h \).
2. Check if it satisfies the given equation.
3. Drag the correct box ("Solution" or "Not a Solution") to each value based on your findings.
Transcribed Image Text:**Equation Solution Identification Activity** **Instructions:** Drag the appropriate box next to the given value to illustrate if each value is a solution to the equation: \[ \frac{|h - 5|}{6} = 8 \] **Answer Choices:** - Not a Solution - Solution **Options:** - a) \( h = -53 \) [ ] - b) \( h = -43 \) [ ] - c) \( h = 43 \) [ ] - d) \( h = 53 \) [ ] **Activity Guidance:** To determine whether each value of \( h \) is a solution to the equation, substitute the value of \( h \) into the equation and evaluate. This exercise will help students understand how to solve absolute value equations and identify correct solutions. To solve: 1. Solve each side of the equation for \( h \). 2. Check if it satisfies the given equation. 3. Drag the correct box ("Solution" or "Not a Solution") to each value based on your findings.
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