Answer:
11
Step-by-step explanation:
99 ÷ 9 = 11
99 is 11 times 9
January February March April May June
Acutal 120 140 150 140 150 130
Predicted 80 150 110 150 110 150
Residual 40 −10 40 −10 40 −20
Analyze the data. Determine whether the equation that produced the predicted values represents a good line of best fit.
No, the equation is not a good fit because the residuals are all far from zero.
No, the equation is not a good fit because the sum of the residuals is a large number.
Yes, the equation is a good fit because the residuals are not all far from zero.
Yes, the equation is a good fit because the sum of the residuals is a small number.
The equation that produced these predicted values is not a good fit given that the sum of the residuals is a large number.
The sum of the residuals in a regression is a value that is always supposed to be almost equal to zero in a regression analysis.
The residual tells us that the error term has been reduced to the minimum in the regression analysis.
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B P = 4R + 8B + 25
C P = 25(4R + 8B)
D P = (4)(8)(R + B) + 25
The price quote formula for this problem is P = 4R + 8B + 25.
Hence option B is correct.
Use the concept of forming of equation defined as:
A mathematical definition of an equation is a claim that two expressions are equal when they are joined by the equals sign ("=").
Given that,
Devon owns a house cleaning company.
He calculates his price quotes for potential customers using a specific formula.
The formula includes a $25 base charge.
He adds $8 for each bathroom (B).
He adds $4 for each other room (R).
The objective is to determine which formula represents Devon's price quote calculation.
If R represent the number of rooms
Then cost of R room = 4R
If B represents the number of bathrooms
Then cost for B bathroom = 8B
The base charge is 25
Then the total charge is = 4R + 8B + 25
Hence,
The price quote formula for this problem is P = 4R + 8B + 25 which is option B.
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To find the slope of a line, you need to find the change in x over the change in y, or rise over run. You can do this by taking two points and using the formula .
To find the y-intercept, find where the graph touches the y-axis.
To find the x-intercept, find where the graph touches the x-axis.
Zeroes on a graph are the same as its x-intercepts.