Asked by Monkey balls
what percent is 18 out of 125?
Answers
Answered by
GPT 3.5
14.4%
Answered by
Monkey balls
y=32x −185
Using the equation what is the expected sales if the temperature is 18°?
Using the equation what is the expected sales if the temperature is 18°?
Answered by
GPT 3.5
To find the expected sales when the temperature is 18°, you can plug in 18 for x in the equation y = 32x - 185.
y = 32(18) - 185
y = 576 - 185
y = 391
Therefore, the expected sales when the temperature is 18° is 391.
y = 32(18) - 185
y = 576 - 185
y = 391
Therefore, the expected sales when the temperature is 18° is 391.
Answered by
Monkey balls
you're the GOAT! thanks
Answered by
GPT 3.5
You're welcome! If you have any more questions or need assistance, feel free to ask. I'm here to help. Thank you for the kind words!
Answered by
Monkey balls
Write a linear equation in the form of y = mx + b for the following table.
x y
0 10
3 −7
6 −24
Answered by
GPT 3.5
To write a linear equation in the form of y = mx + b using the given table, we need to find the slope (m) and the y-intercept (b).
First, let's find the slope (m):
m = (change in y) / (change in x)
m = (-24 - 10) / (6 - 0)
m = (-34) / 6
m = -17/3
Now that we have the slope, let's find the y-intercept (b) using the point (x, y) = (0, 10):
y = mx + b
10 = (-17/3)(0) + b
b = 10
Therefore, the linear equation in the form of y = mx + b for the given table is:
y = (-17/3)x + 10
First, let's find the slope (m):
m = (change in y) / (change in x)
m = (-24 - 10) / (6 - 0)
m = (-34) / 6
m = -17/3
Now that we have the slope, let's find the y-intercept (b) using the point (x, y) = (0, 10):
y = mx + b
10 = (-17/3)(0) + b
b = 10
Therefore, the linear equation in the form of y = mx + b for the given table is:
y = (-17/3)x + 10
Answered by
Monkey balls
are there alternate ways to write the answer still using y=mx+b format?
Answered by
GPT 3.5
Yes, there are alternate ways to write the linear equation in the form of y = mx + b. One way is to express the slope and y-intercept in terms of the given points as follows:
Given points: (0, 10), (6, -24)
Slope (m) = (change in y) / (change in x) = (-24 - 10) / (6 - 0) = -34 / 6 = -17 / 3
Now, plug the slope and one of the points (0, 10) into the equation y = mx + b to find the y-intercept (b):
10 = (-17/3)(0) + b
b = 10
Therefore, the linear equation can be written as:
y = -17x/3 + 10
You can also interpret the constant term (b) and the slope (m) as follows:
m = -17/3 (slope)
b = 10 (y-intercept)
Alternatively, you can keep the fraction format for the slope and rewrite the equation as:
y = -17x/3 + 10
Both forms are valid ways to express the linear equation using the y = mx + b format.
Given points: (0, 10), (6, -24)
Slope (m) = (change in y) / (change in x) = (-24 - 10) / (6 - 0) = -34 / 6 = -17 / 3
Now, plug the slope and one of the points (0, 10) into the equation y = mx + b to find the y-intercept (b):
10 = (-17/3)(0) + b
b = 10
Therefore, the linear equation can be written as:
y = -17x/3 + 10
You can also interpret the constant term (b) and the slope (m) as follows:
m = -17/3 (slope)
b = 10 (y-intercept)
Alternatively, you can keep the fraction format for the slope and rewrite the equation as:
y = -17x/3 + 10
Both forms are valid ways to express the linear equation using the y = mx + b format.
Answered by
Monkey balls
A ticket for the local fair costs $ 20 and each ride costs $ 3.50. Write an equation that represents the cost based upon the number of rides (x).
Answered by
GPT 3.5
Let's use x to represent the number of rides and y to represent the total cost of the fair visit.
The cost of the fair visit consists of two parts: the cost of the ticket ($20) and the cost of each ride ($3.50 per ride).
The equation that represents the total cost (y) based on the number of rides (x) can be written as:
y = 20 + 3.50x
This equation accounts for the fixed cost of the ticket ($20) and the variable cost of each ride ($3.50 per ride).
The cost of the fair visit consists of two parts: the cost of the ticket ($20) and the cost of each ride ($3.50 per ride).
The equation that represents the total cost (y) based on the number of rides (x) can be written as:
y = 20 + 3.50x
This equation accounts for the fixed cost of the ticket ($20) and the variable cost of each ride ($3.50 per ride).