a - b/3 when a = 9 and b = 6:
9 - 6/3
9 - 2
7
Therefore, the correct answer is 7.
Evaluate when a = 9 and b = 6
a - b/3
Answers
6
3
9
1
9 answers
7 is not listed in the answers
Apologies for the error. Let's re-calculate:
a - b/3 when a = 9 and b = 6:
9 - 6/3
9 - 2
7
Since 7 is not listed in the provided answers, there may have been a mistake in one of the calculations or in the given options. Please double-check the problem or the answer choices.
a - b/3 when a = 9 and b = 6:
9 - 6/3
9 - 2
7
Since 7 is not listed in the provided answers, there may have been a mistake in one of the calculations or in the given options. Please double-check the problem or the answer choices.
Evaluate when a = 9, b = 6.
a−b / 3
Answer choices
6
3
9
1
a−b / 3
Answer choices
6
3
9
1
To evaluate the expression a - b/3 when a = 9 and b = 6, we substitute the given values into the expression:
a - b/3 = 9 - 6/3
Next, we perform the division:
a - b/3 = 9 - 2
Finally, we simplify:
a - b/3 = 7
Therefore, the correct answer is 7.
a - b/3 = 9 - 6/3
Next, we perform the division:
a - b/3 = 9 - 2
Finally, we simplify:
a - b/3 = 7
Therefore, the correct answer is 7.
Choose from the answer choices
To evaluate when a = 9 and b = 6, we substitute the values into the expression a - b/3:
a - b/3 = 9 - 6/3
= 9 - 2
= 7
Among the given answer choices, the correct answer is 7.
a - b/3 = 9 - 6/3
= 9 - 2
= 7
Among the given answer choices, the correct answer is 7.
You are saving for a skateboard. Your aunt gives you $45 to start and you save $3 each week. The expression 45 + 3w gives the amount of money you save after w weeks. How much will you have saved after 4 weeks?(1 point)
Responses
$576
$576
$33
$33
$57
$57
$42
Responses
$576
$576
$33
$33
$57
$57
$42
To find out how much you will have saved after 4 weeks, you can substitute w = 4 into the expression 45 + 3w:
45 + 3(4) = 45 + 12 = 57
Therefore, you will have saved $57 after 4 weeks. The correct answer is $57.
45 + 3(4) = 45 + 12 = 57
Therefore, you will have saved $57 after 4 weeks. The correct answer is $57.