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Daniel [21]
3 years ago
14

The graph of a function g is shown below. Find the following: g(x/3) if g(x)=7

Mathematics
1 answer:
Verdich [7]3 years ago
5 0

Answer:

g\left(\dfrac{x}{3}\right)=g(2)=6

Step-by-step explanation:

The diagram shows the graph of the function g(x).

If g(x) = 7, then draw horizontal line y = 7. This line intersects the graph at some point, draw the vertical line which passes through this point. This line intersects the x-axis at point x = 6.

So, g(6) = 7.

If x = 6, then

\dfrac{x}{3}=\dfrac{6}{3}=2

To find g(2), draw vertical line x = 2. This line intersects the graph at some point, draw the horizontal line which passes through this point. This line intersects the y-axis at point y = 6. So,

g\left(\dfrac{x}{3}\right)=g(2)=6

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If the width of the walkway=w

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Area of the Walkway =Area of the Larger Rectangle - Area of the Pool

1344=(80+2w)(20+2w)-(80*20)\\1344=80*20+160w+40w+4w^2-80*20\\4w^2+200w=1344\\4w^2+200w-1344=0\\We factorize\\4(w^2+50w-336)=0\\4(w^2-6w+56w-336)=0\\w(w-6)+56(w-6)=0\\(w-6)(w+56)=0\\w-6=0$ or $ w+56=0\\w=6$ ft or $ w=-56$ \\Therefore, the width of the walkway , w=6 feet.

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