Which situation is best represented by the following equation?
40w+12.50=492.50
Nikayah paid $492.50 for ballet classes. She paid a $40 registration fee and $12.50 for each week she was enrolled in the classes. Solve for w to find the number of weeks Nikayah was enrolled in ballet classes.
Nikayah paid $12.50 for ballet classes. She paid a $492.50 registration fee and $40 for each week she was enrolled in the classes. Solve for w to find the number of weeks Nikayah was enrolled in ballet classes.
Nikayah paid $492.50 for ballet classes. She paid a $12.50 registration fee and $40 for each week she was enrolled in the classes. Solve for w to find the number of weeks Nikayah was enrolled in ballet classes.
Nikayah paid $40 for ballet classes. She paid a $12.50 registration fee and $492.50 for each week she was enrolled in the classes. Solve for w to find the number of weeks Nikayah was enrolled in ballet classes
13 answers
Responses
18b−2=90; b=5
2b−18=90; b=54
18b−36=90; b=7
18b−36=90; b=6
18b - 2 = 90
Adding 2 to both sides gives:
18b = 92
Then dividing both sides by 18, we get:
b = 5
Therefore, Bella bought 5 boxes of cookies.
So the correct equation and answer option is: 18b - 2 = 90; b = 5
Responses
$20
$17
$67
$25
The base rate for the first 2 hours is $150. The total cost of the rental is $250. So, the cost of the additional 4 hours is $250 - $150 = $100.
To find out the cost per additional hour, we divide the cost of the additional hours ($100) by the number of additional hours (4):
$100 / 4 = $25
Therefore, each additional hour of boat rental costs $25.
So, the correct answer is $25.
So we can set up the equation as:
8 = (1/3)x + 2
To solve for x, we need to isolate x on one side of the equation.
Subtracting 2 from both sides, we have:
8 - 2 = (1/3)x
6 = (1/3)x
To get rid of the fraction, we can multiply both sides by 3:
3 * 6 = (1/3)x * 3
18 = x
Therefore, JoJo decorates 18 cupcakes.
Responses
The product is positive if the signs of the factors are the same.
The product is positive if the signs of the factors are the same.
The product is negative if the signs of the factors are the same.
The product is negative if the signs of the factors are the same.
The sign of the product is always the same as the larger factor.
The sign of the product is always the same as the larger factor.
The sign of the product is always the same as the smaller factor
So, the correct answer is: The product is positive if the signs of the factors are the same.
The temperature initially was 81°F. It then dropped 9°F and rose 5°F.
To find out how much the temperature needs to rise or fall to return to 81°F, we need to calculate the net change in temperature.
The net change is calculated by adding the temperature drop (-9°F) and the temperature rise (+5°F):
-9°F + 5°F = -4°F
Therefore, the temperature needs to fall by 4°F to return to the initial temperature of 81°F.
The elevation of the basement floor is -15 ft, and the elevation of the roof is 37 ft.
To find the distance, we subtract the elevation of the basement floor from the elevation of the roof:
37 ft - (-15 ft) = 37 ft + 15 ft = 52 ft
Therefore, the distance from the basement floor to the roof is 52 feet.