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Sagot :
To determine the remaining balance on Chris's gift card after buying 50 prints, we can use the given function:
[tex]$ B(x) = 25.00 - 0.06x $[/tex]
Let's follow the steps to find the remaining balance:
1. First, identify the cost per print and the number of prints Chris bought.
- Cost per print = \(0.06\) dollars
- Number of prints bought (\(x\)) = 50
2. Substitute \(x = 50\) into the function \(B(x)\):
[tex]$ B(50) = 25.00 - 0.06 \times 50 $[/tex]
3. Calculate the product \(0.06 \times 50\):
[tex]$ 0.06 \times 50 = 3.00 $[/tex]
4. Subtract this product from the initial balance of \$25.00:
[tex]$ B(50) = 25.00 - 3.00 $[/tex]
5. Perform the subtraction to get the remaining balance:
[tex]$ B(50) = 22.00 $[/tex]
Therefore, the remaining balance on Chris's gift card after buying 50 prints is [tex]\(\$22.00\)[/tex].
[tex]$ B(x) = 25.00 - 0.06x $[/tex]
Let's follow the steps to find the remaining balance:
1. First, identify the cost per print and the number of prints Chris bought.
- Cost per print = \(0.06\) dollars
- Number of prints bought (\(x\)) = 50
2. Substitute \(x = 50\) into the function \(B(x)\):
[tex]$ B(50) = 25.00 - 0.06 \times 50 $[/tex]
3. Calculate the product \(0.06 \times 50\):
[tex]$ 0.06 \times 50 = 3.00 $[/tex]
4. Subtract this product from the initial balance of \$25.00:
[tex]$ B(50) = 25.00 - 3.00 $[/tex]
5. Perform the subtraction to get the remaining balance:
[tex]$ B(50) = 22.00 $[/tex]
Therefore, the remaining balance on Chris's gift card after buying 50 prints is [tex]\(\$22.00\)[/tex].
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