Answer:
Part 4) The number of meters by which each dimension must be increased is

Part 5) The ball hit the ground at

Explanation:
Part 4) we know that
The area of the original Joe's garden is equal to

Increasing the length and the width with the same amount to double the area
we have
Let
x------> the number of meters by which each dimension must be increased

Using a graphing tool solve the quadratic equation
see the attached figure
The solution is

Part 5) we have

we know that
To calculate after how many seconds will the ball hit the ground, find the t-intercept of the function
Remember that
The t-intercept of the function h(t) is the value of t when the value of h(t) is equal to zero
so
equate h(t) to zero

Using a graphing tool
Find the t-intercept
see the attached figure
The solution is
