QuestionFebruary 2, 2026

Questions Marcus has his car insurance payment directly withdrawn from his savings account.One month after starting the payment, he had 915 in savings. Nine months after starting the payment, he had 235 Assume Marcus made no other deposits or withdrawals from the account. Part Alf the relationship between months and the amount of money in Marcus's account is linear.what is the slope? Be sure to include units. square square 1 square Part B: Based on that slope; how much money does Marcus spend each month? square

Questions Marcus has his car insurance payment directly withdrawn from his savings account.One month after starting the payment, he had 915 in savings. Nine months after starting the payment, he had 235 Assume Marcus made no other deposits or withdrawals from the account. Part Alf the relationship between months and the amount of money in Marcus's account is linear.what is the slope? Be sure to include units. square square 1 square Part B: Based on that slope; how much money does Marcus spend each month? square
Questions
Marcus has his car insurance payment directly withdrawn from his savings account.One month after
starting the payment, he had 915 in savings. Nine months after starting the payment, he had 235
Assume Marcus made no other deposits or withdrawals from the account.
Part Alf the relationship between months and the amount of money in Marcus's account is linear.what is
the slope? Be sure to include units.
square  square 
1 square 
Part B: Based on that slope; how much money does Marcus spend each month?
 square

Solution
4.2(226 votes)

Answer

The slope is -85 dollars per month. Explanation 1. Determine the change in savings Calculate the difference between initial and later savings: 915 - 235 = 680. 2. Determine the change in months Calculate the difference in time period: 9 - 1 = 8 months. 3. Calculate the slope Use the formula for slope \frac{\text{change in savings}}{\text{change in time}}: \frac{680}{8} = 85. 4. Interpret the slope in context The slope indicates the rate of savings decrease per month in dollars.

Explanation

1. Determine the change in savings<br /> Calculate the difference between initial and later savings: $915 - 235 = 680$.<br />2. Determine the change in months<br /> Calculate the difference in time period: $9 - 1 = 8$ months.<br />3. Calculate the slope<br /> Use the formula for slope $\frac{\text{change in savings}}{\text{change in time}}$: $\frac{680}{8} = 85$.<br />4. Interpret the slope in context<br /> The slope indicates the rate of savings decrease per month in dollars.
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