Answer:
(2x + 20)(2x + 30) = 1200 Aplus
Step-by-step explanation:
Answer:
32
Step-by-step explanation:
b^2c^1
Let b=-4 and c= 2
(-4)^2 ( 2)^1
16 * 2
32
Answer:
The correct answer is
-32
Step-by-step explanation:
All you need to do is plug in -4 and 2 into the equation to get:
4^2 times 2^1
This equals ...
-32
Hope this helps!
- xoxo Quinnisa
B)Maximum at (5,3)
C)Minimum at (-5-3)
D)Maximum at (-5,3)
g
kg
mg
km
How long is Heidi's hair now?
Answer:
Heidi's hair is only half a meter long now.
1/2 of a meter
Step-by-step explanation:
1 1/3 - 5/6
= 1 2/6 - 5/6
= 3/6
= 1/2
I hope this helped! Happy new year :)
Answer:
3/6 or 1/2 meter lomg.
Step-by-step explanation:
(b). Find the volume of the solid generated when R is revolved about the line y=-2.
Volume of the solid generated when R is revolved about the x-axis is 10π and the volume of the solid generated when R is revolved about the line y = -2 is 40π/3.
Graph is a mathematical representation of a network and it describes the relationship between lines and points.
The volume of the solid generated when R is revolved about the x-axis,
where a and b are the x-coordinates of the points of intersection of the curve y = √(x-2) and the line y = 2.
Solving y = √(x-2) and y = 2 for x, we get:
x = 6 and x = 2
Limits of integration are a = 2 and b = 6. Substituting y = √(x-2) into the formula for the volume, we get:
V =
V= π [(6²/2 - 2(6)) - (2²/2 - 2(2))]
=10π
Volume of the solid generated when R is revolved about the x-axis is 10π.
b. The volume of the solid generated when R is revolved about the line y = -2
Substituting y = √(x-2) into the formula for the volume, we get:
We can simplify this by using the identity:
V =40π/3
Therefore, the volume of the solid generated when R is revolved about the line y = -2 is 40π/3.
Hence, Volume of the solid generated when R is revolved about the x-axis is 10π and the volume of the solid generated when R is revolved about the line y = -2 is 40π/3.
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