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Alja
2 months ago
7

Jarred wants to buy a go-cart for $1,200. His part-time job pays him $160 a week. He has already saved $400. Which inequality re

presents the minimum number of weeks (w) he needs to work, in order to have enough money to buy the go-cart?
Mathematics
2 answers:
babunello [11.8K]2 months ago
6 0
Greetings! The answer is: Why? First, we need to determine the total amount Jarred requires, which includes the savings he already has. Jarred needs $800. To calculate the minimum number of weeks required to earn that sum at a rate of $160 per week, we can outline the following steps: Hence, if he must work at least 5 weeks to accumulate the necessary funds, it can be represented by this inequality. Have a great day!
Zina [12.3K]2 months ago
6 0
To afford the go-cart priced at $1,200, he would need to work for 163 weeks.
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Evaluate 8a-1+0.5b8a−1+0.5b8, a, minus, 1, plus, 0, point, 5, b when a=\dfrac14a=
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Response: 6

Detailed explanation:

Consider the expression given below:

8a-1+0.5b

You must insert the values of "a" and "b" into the expression. The values you need are:

a=\frac{1}{4}\\\\b=10

Next;

8a-1+0.5b=8(\frac{1}{4})-1+0.5(10)

Now proceed to carry out the multiplications:

=\frac{8}{4}-1+5=2-1+5

The concluding step is to sum the results. Thus, the final answer obtained is:

=6

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1 month ago
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Which of the following completes the proof?
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Concur Technologies Inc is a large expense-management company located in Redmond Washington. The wall street Journal asked Concu
Zina [12379]

Answer:

Let's explore this step-by-step:

Greetings!

Here are the variables

X: daily cost of hotel rooms

Y: expenses for entertainment

Refer to the second attachment for the scatter plot.

The population regression equation can be expressed as E(Yi)= α + βXi

To find the y-intercept and the slope of the regression line, apply the following formulas:

a= Y[bar]-bX[bar]b= \frac{sum XY-\frac{(sumX)(sumY)}{n} }{sumX^2-\frac{(sumX)^2}{n} }

In this scenario, n= 9; ∑X= 945; ∑X²= 103325; ∑Y= 1134; ∑Y²= 148804; ∑XY= 123307

Calculating X[bar]= ∑X/n= 945/9= 105

Calculating Y[bar]= ∑Y/n= 1134/9= 126

Thus, it follows that a= 126 - 1.03*105= 17.49b= \frac{123307-\frac{945*1134}{9} }{103325-\frac{(945)^2}{9} }= 1.03

The regression equation is then given by ^Y= 17.49 + 1.03Xi

Slope interpretation: For each unit increase in the daily hotel rate, the expected average spending on entertainment rises by $1.03.

Given that the room rate in Chicago is $128 (X), we can predict the entertainment expenditure (Y) using the estimated regression line:

^Y= 17.49 + 1.03Xi= 17.49 + 1.03*128= 149.33

The anticipated spending on entertainment for Chicago is $149.33

I trust this will assist you!

6 0
2 months ago
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