Please select a subject first
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Evaluate the following.
`int 1/(7 + 6"x" - "x"^2)` dx
Concept: undefined >> undefined
Evaluate the following.
`int 1/(sqrt(3"x"^2 + 8))` dx
Concept: undefined >> undefined
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Evaluate the following.
`int 1/(sqrt("x"^2 + 4"x"+ 29))` dx
Concept: undefined >> undefined
Evaluate the following.
`int 1/(sqrt(3"x"^2 - 5))` dx
Concept: undefined >> undefined
Evaluate the following.
`int 1/(sqrt("x"^2 -8"x" - 20))` dx
Concept: undefined >> undefined
Choose the correct alternative from the following.
The value of `int "dx"/sqrt"1 - x"` is
Concept: undefined >> undefined
Choose the correct alternative from the following.
`int "x"^2 (3)^("x"^3) "dx"` =
Concept: undefined >> undefined
`int ("x + 2")/(2"x"^2 + 6"x" + 5)"dx" = "p" int (4"x" + 6)/(2"x"^2 + 6"x" + 5) "dx" + 1/2 int "dx"/(2"x"^2 + 6"x" + 5)`, then p = ?
Concept: undefined >> undefined
Choose the correct alternative from the following.
`int "dx"/(("x" - "x"^2))`=
Concept: undefined >> undefined
Fill in the Blank.
`int (5("x"^6 + 1))/("x"^2 + 1)` dx = x4 + ______ x3 + 5x + c
Concept: undefined >> undefined
`int (x^2 + x - 6)/((x - 2)(x - 1))dx = x` + ______ + c
Concept: undefined >> undefined
If f '(x) = `1/"x" + "x"` and f(1) = `5/2`, then f(x) = log x + `"x"^2/2` + ______
Concept: undefined >> undefined
To find the value of `int ((1 + log x) )/x dx` the proper substitution is ______.
Concept: undefined >> undefined
Fill in the Blank.
`int 1/"x"^3 [log "x"^"x"]^2 "dx" = "P" (log "x")^3` + c, then P = _______
Concept: undefined >> undefined
State whether the following statement is True or False.
The proper substitution for `int x(x^x)^x (2log x + 1) "d"x` is `(x^x)^x` = t
Concept: undefined >> undefined
State whether the following statement is True or False.
If `int x "e"^(2x)` dx is equal to `"e"^(2x)` f(x) + c, where c is constant of integration, then f(x) is `(2x - 1)/2`.
Concept: undefined >> undefined
State whether the following statement is True or False.
If ∫ x f(x) dx = `("f"("x"))/2`, then find f(x) = `"e"^("x"^2)`
Concept: undefined >> undefined
Evaluate:
`int (5x^2 - 6x + 3)/(2x − 3)` dx
Concept: undefined >> undefined
Evaluate `int (5"x" + 1)^(4/9)` dx
Concept: undefined >> undefined
