Advertisements
Advertisements
प्रश्न
State whether the following is True or False : `int_"a"^"b" f(x)*dx = int_"a"^"b" f("t")*dt`
पर्याय
True
False
उत्तर
`int_"a"^"b" f(x)*dx = int_"a"^"b" f("t")*dt` True.
APPEARS IN
संबंधित प्रश्न
Evaluate the following : `int_(-a)^(a) (x + x^3)/(16 - x^2)*dx`
Evaluate the following:
`int_0^pi x/(1 + sin^2x) * dx`
Evaluate the following : `int_0^(pi/4) (cos2x)/(1 + cos 2x + sin 2x)*dx`
Evaluate the following definite integral:
`int_1^2 (3x)/((9x^2 - 1))*dx`
Choose the correct alternative :
`int_2^3 x^4*dx` =
Choose the correct alternative :
`int_"a"^"b" f(x)*dx` =
State whether the following is True or False : `int_(-5)^(5) x^3/(x^2 + 7)*dx` = 0
Solve the following : `int_(-2)^3 (1)/(x + 5)*dx`
Prove that: `int_"a"^"b" "f"(x) "d"x = int_"a"^"c""f"(x) "d"x + int_"c"^"b" "f"(x) "d"x`, where a < c < b
State whether the following statement is True or False:
`int_0^1 1/(2x + 5) "d"x = log(7/5)`
Evaluate `int_0^1 (x^2 + 3x + 2)/sqrt(x) "d"x`
Evaluate the following definite integrats:
`int_4^9 1/sqrt x dx`
Evaluate the following definite integral:
`int_1^3 log x dx`
Evaluate the following integrals:
`int_-9^9 (x^3)/(4 - x^2) dx`
Solve the following.
`int_1^3 x^2 log x dx `
The principle solutions of the equation cos θ = `1/2` are ______.
Evaluate the following definite intergral:
`int_1^2(3x)/((9x^2-1))dx`
Evaluate the following definite intergral:
`int_-2^3 1/(x+5).dx`
Solve the following.
`int_1^3x^2logx dx`
