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tamaranim1 [39]
3 years ago
11

In 1980, the first cd's hit the music stores. that year at a local music store 5,000 cd's were sold. each year after that, cd sa

les at that store increased constantly at a rate of 15,000 per year. Write a linear function for the cd's sold, C, as a function of time, t.
Mathematics
2 answers:
riadik2000 [5.3K]3 years ago
4 0

In the first year of the sale the C.D's sold = 5000.

Now next year there was an increase by 15000

C.D's sold in second year = 5000 + 15000

in third year number of cd's sold = 5000 +15000 + 15000

= 5000 + 15000*2

in fourth year it was : 5000 + 15000 * 2+ 15000 = 5000 + 15000* 3

this means in the t year number of cd's sold = 5000 + ( t-1)* 15000

let us simplify it 5000 + 15000 t - 15000

15000 t - 10000

Answer : 15000t - 10000

crimeas [40]3 years ago
3 0

at first year 5000 compact discs were sold.

and it increased at a rate of 15000 per year in the upcoming year .

we need to linear function which mean if we graph it will get a straight line.

which is in the form of y=mx+b

where y=f(t) which means functions represented in time.

where 15000 is the slope of the equation which is increasing at this rate.

and b is the y intercept which mean from 5000 sales has been increased.

so the linear equation is

f(t)=15000(t)+5000

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Answer:

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Step-by-step explanation:

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3 years ago
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−6x+14<−28 OR 9x+15≤−12
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Answer:x>7 or x ≤ -3

Solving the 1st inequality

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-6x/-6 > -42/-6

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Solving the 2nd inequality

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Step-by-step explanation:

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A company establishes a fund of 120 from which it wants to pay an amount,C, to any of its 20 employees who achieve a high-perfor
Leno4ka [110]

Answer:

C=120/2=60

Step by step Explanation'

To solve this problem, we will need to apply trial-and-error calculation with the binomial distribution, even though it appears like Central Limit Theorem but it's not.

For us to know the value of C , we will look for a minimum integer such that having 'n' number of high performance level of employee has the probability below 0.01.

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Let us represent X as the number of employees with high performance with a binomial distribution of

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The probability of X= 0 can be calculated

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P(X=0)=0.98^20

P(X=0)=0.668

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P(X=1)=0.272

P(X=2)=0.02^2*20*0.98^18

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Summation of P( X= 0)+ P( X= 1)+P( X= 2) will give us the value of 0.993 which is greater than 0.99( 1% that the fund will be inadequate to cover all payments for high performance.)

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