For the following exercises, draw the region bounded by the curves. Then, use the disk method to find the volume when the region is rotated around the x -axis. 75. y = 2 x 2 , x = 0 , x = 4 , and y = 0
For the following exercises, draw the region bounded by the curves. Then, use the disk method to find the volume when the region is rotated around the x -axis. 75. y = 2 x 2 , x = 0 , x = 4 , and y = 0
For the following exercises, draw the region bounded by the curves. Then, use the disk method to find the volume when the region is rotated around the x-axis.
If y = /R/cschx + cothx|, 2nd dy
3) ans.
aus.
dy: x^" [ x² + x^ (1+/nx)/nx]
dx
+
252 cosh + + C
ans.
+ 1
aims.
aims.
-2 csch'e
ans.
dy
да
= 2
12) ans.
- cschx
+ A
+ C
Hyperbolic function - Home work
Q₁ show that: d (sechu) = -sechu.tanu. Ju
dx
Q3 show that: coth x = 1 / m² ( x + 1 |
Q2 Proof that: d (sechu) =
du
-(054<1)
u√F-4 dx
In
1871
X7/1
X-1
Que Proof that: cost'x= | | x+√x=1/..
Qs show that: sinh (A+B) = SinhA. cosh B + Cosh A. sinh B
Q6 Find dy, if y = x**
+++
Q7 Solve;
e-edx
Q6
cons
dy= x^" [ x + x^ (1+/mx)/mx]
dx
Q7) aus. In (cash/
+ F
Qs)
AMS.
252 cosh ++c
+A
Q₁) aus.
e
+ A
Q10)
ans.
+
+ C
ams.
Qu)
Q₁2) ans.
QIN
941.
- cschx
-2 csche
+ A
dy
da
= 2
University Calculus: Early Transcendentals (4th Edition)
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Area Between The Curve Problem No 1 - Applications Of Definite Integration - Diploma Maths II; Author: Ekeeda;https://www.youtube.com/watch?v=q3ZU0GnGaxA;License: Standard YouTube License, CC-BY