Answer:
qpwoeirutyslaksjdhfgzmxncbv
Step-by-step explanation:
This question is incomplete
Complete Question
Consider greenhouse A with floor dimensions w = 16 feet , l = 18 feet.
A concrete slab 4 inches deep will be poured for the floor of greenhouse A. How many cubic feet of concrete are needed for the floor?
Answer:
96 cubic feet
Step-by-step explanation:
The volume of the floor of the green house = Length × Width × Height
We convert the dimensions in feet to inches
1 foot = 12 inches
For width
1 foot = 12 inches
16 feet = x
Cross Multiply
x = 16 × 12 inches
x = 192 inches
For length
1 foot = 12 inches
18 feet = x
Cross Multiply
x = 18 × 12 inches
x = 216 inches
The height or depth = 4 inches deep
Hence,
Volume = 192 inches × 216 inches × 4 inches
= 165888 cubic inches
From cubic inches to cubic feet
1 cubic inches = 0.000578704 cubic foot
165888 cubic inches = x
Cross Multiply
x = 16588 × 0.000578704 cubic foot
x = 96 cubic feet
Therefore, 96 cubic feet of concrete is needed for the floor
Just divide 8 by 2 and you'll get 4
Each container is 2 ounces so do 75 times 4 and you'll get 300 calories
f(x) + n - move the graph n units up
f(x) - n - move the graph n units down
f(x + n) - move the graph n units to the left
f(x - n) - move the graph n units to the right
---------------------------------------------------------------------------------------
<h3>B. Moved 2 units up and 5 units to the left.</h3>
Answer:
2x(x-3)(-x+1)
Step-by-step explanation:
Factor 2x from everything -> 2x(4x-3-x^2)
Reorder the terms -> 2x(-x^2+4x-3)
Write 4x as a sum -> 2x(-x^2+3x+x-3)
Factor out -x from -x^2+3x looks like -> 2x(-x(x-3)+x-3)
Factor out x-3 from the expression -> 2x(x-3)(-x+1)
