The missing step that Sarah has to write as the result of Step 1 will be 2(x + 1)² = 128.
The allocation of weights to the important variables that produce the calculation's optimum is referred to as a direct consequence.
The equation is given below.
2(x + 1)² + 6 = 134
Simplify the equation, then we have
2(x + 1)² + 6 = 134
2(x + 1)² = 128
(x + 1)² = 128 / 2
(x + 1)² = 64
Take square root on both sides. Then we have
(x + 1) = ± 8
x = - 1 ± 8
x = - 1 - 8, - 1 + 8
x = - 9, 7
The missing step that Sarah has to write as the result of Step 1 will be 2(x + 1)² = 128.
More about the solution of the equation link is given below.
#SPJ2
Answer:
c.2(x+1)^2=128
Step-by-step explanation:
Answer:
Step-by-step explanation:
Solve for x
The subject of this question is Mathematics at a High School level. The length of the room is twice the width.
The subject of this question is Mathematics and it is at a High School level.
Let the width of the room be represented by w.
Then, the length of the room would be 2 times the width, so it can be represented as 2w.
Since we know that the length is twice the width, we can write the equation:
2w = l
To find the length, we substitute the value of the width into the equation:
2w = 2 * w
l = 2w
So, the length of the room is twice the width.
#SPJ2
B.The football reaches a height of exactly 15 feet.
C. The football reaches a height that is greater than 15 feet.
Answer:
25
Step-by-step explanation:
The football reaches a height of exactly 15 feet.
The height of the football at time t can be found by plugging the value of t into the function h(t) = -16t + 30t. To determine if the football reaches a height of 15 feet, we can set the function equal to 15 and solve for t.
15 = -16t + 30t
15 = 14t
t = 15/14
Since t is positive, it means the football reaches a height of 15 feet at some point, so the correct statement is The football reaches a height of exactly 15 feet.
#SPJ11