Which of the following is not in the domain of tan(x)? Select all correct answers.

Q: dx Find 1+tan x

A: To find-  ∫dx1+tanx Here we will use the following integral formulas to evaluate the integral.…

Q: Evaluate tan(3 – 2i)

A:

Q: Use the figures to evaluate each function given that f(x)=sinx,g(x)=cosx, and h(x)= tan x. g (2α )

A: We have to evaluate g2α From  the second figure x2+y2=1⇒r=1 ⇒x,y=-14,b ⇒x=-14, y=b⇒rsinα=-14,…

Q: If x > 0, write sec(tan-1 x) as an algebraic expression in x.

A: Now let

Q: Find the expression, identical to the given tan(5x)

A: Given the trigonometric identity tan(5x)

Q: Evaluate sin (2r)dr

A: From formula Sin 3x = 3 Sin x - 4 Sin3 x - 4 Sin3 x = Sin 3x - 3 Sin x multiplying - both side 4…

Q: Find an alternative form in terms of x for each of cos(sin- 1 x) and tan(sin- 1 x).

A: Let us make a triangle with opposite = x and hypotenuse=1 , because sin theta= opposite/hypotenuse…

Q: -1 +tan (x), then

A: Trigonometry: y=cot-1(1x2)+tan-1(x2)y=tan-1(x2)+tan-1(x2)y=2tan-1(x2)

Q: x2 %3D x2 + 1

A:

Q: Evaluate tan (cos-¹(-3)) 5

A:

Q: Express the following function as a purely algebraic function. Answer sin (cos()) sin (cos-¹(²)) =…

A:

Q: tan x sin 2x 2([ ? ]([])?

A: Given,       tan x sin 2x

Limits

When it comes to calculus, limits are considered to be a very important topic of discussion. The main importance of limit lies in expressing the value of a function as it gets closer to a certain value. Also, limits can help you to understand other topics, such as continuity and differentiability better. In a broader sense, every calculus notion is a limit. Other branches of calculus have also been derived from limits.