sin(+) dx x²

Q: 1 + tan² dx

A:

Q: sin x dx 4 3 Show that -

A: The integration can be written as;

Q: sin 6xcos 3x dx

A:

Q: Evaluate sin dx

A:

Q: sin 3x dx 3-10cos3x 10.

A:

Q: sin 2x (1 - 2 cos 2x)? dx 6.

A:

Q: 2- S tan x dx.

A: Given integral is: I=∫0πtan x dx We have to evaluate this integral.

Q: teimx dx xF I+ x²

A: Given query is to find the integral.

Q: tan-1 dx

A: Given data: The given integral is I=∫tan-1xx2dx. The given integral can be evaluated by integration…

Q: 3. tan x dx

A: Formula: tan2x=sec2x-1

Q: Stan³ x secx dx

A:

Q: Find 6x2 sin x3 dx

A:

Q: | 3sec" (3x) tan (3x) dx

A:

Trigonometric Identities

Trigonometry in mathematics deals with the right-angled triangle’s angles and sides. By trigonometric identities, we mean the identities we use whenever we need to express the various trigonometric functions in terms of an equation.

Inverse Trigonometric Functions

Inverse trigonometric functions are the inverse of normal trigonometric functions. Alternatively denoted as cyclometric or arcus functions, these inverse trigonometric functions exist to counter the basic trigonometric functions, such as sine (sin), cosine (cos), tangent (tan), cotangent (cot), secant (sec), and cosecant (cosec). When trigonometric ratios are calculated, the angular values can be calculated with the help of the inverse trigonometric functions.