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kherson [118]
4 years ago
5

Sid has a job at Morgan Motors. The salary is $1200 a month, plus 3% of the sales price of every car or truck Sid sells (this is

called a commission). (a) The total of the sales prices of all the vehicles Sid sold during the first month on the job was $72000. What was Sid's income (salary plus commission)? (b) In order to make $6000 in a single month, how much selling must Sid do? (c) Write a linear equation that expresses Sid's monthly income y in terms of the value x of the vehicles Sid sold. (d) Graph this equation. What is the meaning of its y-intercept, and the meaning of its slope?
Mathematics
1 answer:
Solnce55 [7]4 years ago
5 0
Given:
salary of 1,200 a month plus 3% of the sales price.

a) <span>The total of the sales prices of all the vehicles Sid sold during the first month on the job was $72000. What was Sid's income?
</span>72,000 x 3% = 2,160 commission
1,200 + 2,160 = 3,360 

b) <span>In order to make $6000 in a single month, how much selling must Sid do?
</span>6,000 - 1,200 = 4,800
4,800 / 3% = 160,000 per month.

c) <span>Write a linear equation that expresses Sid's monthly income y in terms of the value x of the vehicles Sid sold

y = 1,200 + 3%x ; where x is the sales price of every vehicle sold.</span>
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Step-by-step explanation:

<u><em>Step(i)</em></u> :-

Noise levels at 3 airports were measured in decibels yielding the following data

108   146   160

Mean of given data

         x^{-} = \frac{108+146+160}{3} = 138

x          :     108   146   160

x-x⁻      :      -30   8       22

(x-x⁻ )² :     900   64     484

Variance  σ ² = ∑(x-x⁻ )²/ n-1

                                        = \frac{900+64+484}{3-1}= 724

Standard deviation  

                σ = √724 = 26.90

<u><em>Step(ii):</em></u>-

The 90% confidence interval for the mean noise level at such locations                        

       (x^{-} - Z_{0.90} \frac{S.D}{\sqrt{n} } , (x^{-} + Z_{0.90} \frac{S.D}{\sqrt{n} } )

The critical value that should be used in constructing the confidence interval

Z₀.₁₀ = 1.645

         (138 - 1.645 \frac{26.90}{\sqrt{3} } , (138 + 1.645 \frac{26.90}{\sqrt{3} } )

        ( 138 - 25.54 , 138 + 25.54 )

        (112.46 , 163.54)

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3 years ago
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