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Questions and Answers
What is the first step to isolate $x$ in the equation $37(x - 148) = 74$?
After dividing both sides of the equation $37(x - 148) = 74$ by 37, what is the resulting equation?
What is the next step after obtaining the simplified equation $x - 148 = 2$?
What is the value of $x$ in the equation $37(x - 148) = 74$?
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What does $x$ represent in the equation $37(x - 148) = 74$?
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What is the first step to solve the equation 37(x - 148) = 74?
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After dividing both sides of the equation by 37, what is the simplified equation?
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What is the value of x in the equation x - 148 = 2?
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What operation must be performed after obtaining x - 148 = 2 to isolate x?
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Which of the following verifies the solution x = 150?
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Study Notes
Solving Equations using the Addition and Multiplication Principles
- The equation to be solved is 37(x - 148) = 74
- The equation involves the use of both addition and multiplication principles to find the value of x
- The equation can be simplified by first distributing the 37 to the terms inside the parentheses
- This results in 37x - 5436 = 74, which can then be solved for x
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Description
Solve the given linear equation using the addition and multiplication principles together to find the value of x. The equation is 37(x - 148) = 74.
