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Lapatulllka [165]
4 years ago
15

Write a function, ???? ,in terms of another function, ????, such that the graph of ???? is a vertical shrink of the graph ???? b

y a
factor of 0.75.

Mathematics
1 answer:
Liula [17]4 years ago
5 0

Answer:

See explanation below.

Step-by-step explanation:

Let's assume that we have an original function f(x) and let's suppose that we have a constant  c>0 and if we define this new function:

h(x) = c f(x)

We see that if c>1 the dunction would be vertically stretched by c units.

And if 0 we see that we will have a vertically shrinking by a factor of c units

So for example we can use the following function:

f(x) = x^2

For this case our constant is c=0.75 and we can define the new function like this:

h(x) = 0.75x^2

We will see if we plot the two figures that we have a vertical shrinking of 0.75 units.

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h_g=-g^2+7g+1\\\\h_1=7\\\\h_2=11\\\\h_3=13\\\\h_4=13

Step-by-step explanation:

Given the rate of filling is 5g^2+3g-2 and the rate of emptying the pool is 6g^2-4g-3. The height of the pool at any time is:

h_t=R_{in}-R_{out}, h_t- \ height \ at\  time\  t\\\\h_t=(5g^2+3g-2)-(6g^2-4g-3)\\\\h_t=-g^2+7g+1

#Substitute the value of g in the height equation to find the height of the pool:

#g=1

h_t=-g^2+7g+1, \ g=1\\\\h_t=-(1)^2+7(1)+1\\\\=7

#g=2

h_t=-g^2+7g+1, \ g=1\\\\h_t=-(2)^2+7(2)+1\\\\=11

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h_t=-g^2+7g+1, \ g=1\\\\h_t=-(3)^2+7(3)+1\\\\=13

#g=4

h_t=-g^2+7g+1, \ g=1\\\\h_t=-(4)^2+7(4)+1\\\\=13

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