First find the the value of t where the curve intersects the Y-axis. This is when x = 0.
x = t^2 - 2t = 0 = t(t - 2)
So t= 0 and t = 2
dA = (0 - x)*dy .... Since the curve has negative x in this region
y = SQRT(t) and dy = [(1/2)/SQRT(t)]dt
dA = [2t - t^2][(1/2)/SQRT(t)]dt
dA = [t^(1/2) - (1/2)t^(3/2)]dt
Integrate to get: A = (2/3)t^(3/2) - (1/5)t^(5/2)
Now evaluate from t= 0 to t = 2.
Area = [(2/3)2^(3/2) - (1/5)2^(5/2)] - [0]
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Area = SQRT(2)[4/3 - 4/5]
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Area = SQRT(2)[8/15) = 0.754
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The <em>surface</em> area of the parallelpiped is equal to 800 square units.
<h3>What is the surface area of a parallelpiped?</h3>
The <em>surface</em> area of the parallelpiped seen in the picture is equal to the sum of the areas of its six faces, which are combination of areas of quadrilaterals and triangles. There are four parallelograms and two squares. Thus, the surface area of the solid is:
A = 2 · 8 · 20 + 2 · 7 · 20 + 2 · 10²
A = 800
The <em>surface</em> area of the parallelpiped is equal to 800 square units.
To learn more on parallelpipeds: brainly.com/question/14950719
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Answer:
Hello, Your answer will be 40%
40%
12/30 = 0.4
0.4 = 40%
<em>Have a Great Day!</em>
Answer:
[See Below]
Step-by-step explanation:
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- <u>Alternate Interior</u>: Opposite Inside Angles.
- <u>Alternate Exterior</u>: Opposite Outside Angles.
- <u>Same-Side Interior</u>: On the same line, Inside.
- <u>Same-Side Exterior</u>: On the same line, Outside.
- <u>Corresponding Angles</u>: One on the inside and one on the outside.
1.) 
- Alternate Exterior. (They are on the same angle. Outside.)
- Line
.
2.) 
- Same-Side Interior. (They are on the same line. Inside.)
- Line
.
3.) 
- Same-Side Exterior. (They are on the same line. Outside.)
- Line
.
4.) 
- Corresponding. (They are on the same angle but have one on the inside and one on the outside.)
- Line
.
5.) 
- Corresponding. (They are on the same angle but have one on the inside and one on the outside.)
- Line .
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^-^
There’s no solution because x is less than 3 there is no way is greater than 5.
Hope this helps!
