Joe bought an apple tree that was 48 inches in height. he noticed that this tree grew approximately 4 inches in height each year.

which statement best describes the function that could be used to model the height of the apple tree, h(t), as a function of time, t, in years.

the height of the apple tree can be represented by a linear function, and the variable t is multiplied by 4 in the equation representing the function.

the height of the apple tree can be represented by a linear function, and the variable t is an exponent in the equation representing the function.

the height of the apple tree can be represented by an exponential function, and the variable t is multiplied by 4 in the equation representing the function.

the height of the apple tree can be represented by an exponential function, and the variable t is an exponent in the equation representing the function.

Option 1 is the correct answer

Step-by-step explanation:

Joe bought an apple tree that was 48 inches in height. He noticed that this tree grew approximately 4 inches in height each year. This means that a year from now,the height would be 48+4 = 52 inches

2 years from now, the height would be 48 + 8 = 56 inches.

The growth rate of the tree is linear and it can be likened or represented by an Arithmetic progression sequence.

Tn = a+(n-1)d

Where

48 = a the first term

4 = d = common difference

n = t = number of years.

Tn = h(t) = height of the tree in in years. Therefore, option 1 is the correct answer

The height of the apple tree can be represented by a linear function, and the variable t is multiplied by 4 in the equation representing the function.

This is the best model that can be used

go on the tube you might find some information there

3.how is solving radical equations different than solving linear equations?

step-by-step explanation: