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A Giant Sequoia tree is planted in Trevor’s backyard when it is 2 ft tall. The tree grows an average of 4 ft each year. Write a function and graph the height of the tree over this time period.

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Answer:

G(x)  = 2 + 4n is the growth function.

Step-by-step explanation:

The initial length of the tree planted in backyard =  2 ft

The average growth of the tree each year = 4 ft

Let n be the number of years taken into account any moment.

Hence the growth function G(x) =  Initial height + Growth each year

or, G(x)  = 2 + 4n  : here  n = number of years.

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