लिखित उत्तर
Verified by Experts
The correct Answer is:
RAJEEV BANSAL-अनिश्चित समाकलन -अभ्यास 1.2
- int sin x cos xdx
Text Solution
|
- int ("cosec "^(2)(log x))/(x)dx
Text Solution
|
- int "cosec"^(2)(2x+5)dx
Text Solution
|
- int sin^(3)x cos xdx
Text Solution
|
- दिए गए समाकलन I = int f(x) dx मे स्वतंत्र चर x को t मे परिवर्तित करने...
Text Solution
|
- int (cos(logx))/xdx
Text Solution
|
- int (2 cosx-3 sin x)/(6 cos x+4sin x)dx
Text Solution
|
- int (1)/(cos^(2)x(1-tanx)^(2))dx
Text Solution
|
- int sqrt(sin 2x) cos 2xdx
Text Solution
|
- int e^(cos^(2)x)sin 2x dx
Text Solution
|
- int ((log x)^(2))/(x)dx
Text Solution
|
- int (1)/(x log x)dx
Text Solution
|
- int e^(tan x)sec^(2) x dx
Text Solution
|
- int 1/x^(2) cos((1)/(x))dx
Text Solution
|
- int 1/x^(2)e^(-1//x)dx
Text Solution
|
- int sin (ax+b)cos(ax+b)dx
Text Solution
|
- int (cot x)/(log (sin x))dx
Text Solution
|
- int (dx)/((e^(x)+e^(-x)))
Text Solution
|
- int cot xlog (sin x)dx
Text Solution
|
- int (1)/((2x-3)^(3//2))dx
Text Solution
|