hypotenuse: 4√2 opposite: 4 adjacent: 4    Sin(0)= 4√2 = 1/2 =√2/2   This was one of the answers but how did they get 1/2 and √2/2? Do we simplify.?

Q: 5. Solve for x, if tan 3x =5tan x. (Show your solution, answer is x = 20.705 °)

A:

Q: 2sin^(2)5theta +sin5theta -1=0 *find all degree solutions

A:

Q: ₂00 (-1)* 2k+1 How were sin(x) = Σ₂ k=0 (2k+1)!* ¹ values generated from the Σ(x)"equation? n! n=0

A: Differentiating again and again then find the recurrence relation of the nth derivative at 0.

Q: For a one-dimensional box with side L when n=3, the solution is given V3(x) = ;sin probability of…

A: @solution:::

Q: For this problem taylors poly of degree 4 at pi/4 for f(x)=sin(x) when you take sin pi over 4 is the…

A: Given function is  f(x)=sin(x)  We need to find Taylors polynomial for degree 4. Taylors polynomial…

Q: Solve sin(x) = 0.13 on 0 < x < 27. There are two solutions, A and B, with A < B. A = B = Give your…

A: sin x is positive in first and second quadrant. For second quadrant, we do pi - angle we got in…

Q: Solve sin(x) = 0.45 on 0 < x < 2n. There are two solutions, A and B, with A < B. A = %3D Give your…

A: To find the angles

Q: cos? a = sin () %3D x Clear 1 Undo A Redo

A:

Q: Solve sin(x) = 0.81 on 0 < x < 27 There are two solutions, A and B, with A < B A = B = Give your…

A:

Q: Solve tan²(θ)=1 on the interval [0,π) The answers are A and B where 0<A<B<π A=______?    B=______?

A:

Q: side opposite sin 60° = hypotenuse 1 13 - 345 2 C = c = 23/3

A:

Q: Solve sin(x)=0.71sin(x)=0.71 on 0≤x<2π0≤x<2π. There are two solutions, A and B, with A < B.

A:

Q: a. 3x cos x dx = cos X+ C 3x2 b. - 3x cos x dx = - 3x sin X+C C. Right, or wrong? Say which for each…

A: a) ∫−3xcosxdx=−3x22cosx+C

Q: Find y' given xe*y – x sin- y = In(xy).

A: Given,            xexy-xsin-1y=lnxyTo find : y'

Q: Find sin2x, cos2x, and tan2x if cos x = - 5/13 and x terminates in quadrant III

A:

Q: 1. what is the value of sin2a +cos2a?  2. write sin2a -cos2a in terms of 2a ? 3. Solve the…

A: Disclaimer: Since you have posted a question with multiple sub-parts, we will solve first three…

Q: V2 3. Given sin2x = , the general solution consists of 2 + nT. What are the solutions on the 8 + пп…

A: Given equation is  sin2x=22

Q: Solve sin(x) = 0.85 on 0 <x < 2n %3D There are two solutions, A and B, with A < B A = %3D B = Give…

A: sin X = 0.85 so X= arcsin(0.85)         =sin-1(0.85)         =58.212°+2nπ but X lies between [0,2π]…

Q: 2. Which of the following is correct in solving [2.xv 2x√√/2+x dx? (a) Substitution technique can be…

A:

Q: 1+ csc(t) Simplify to a single trig function with no fractions. 1 + sin(t)

A: Let's find single trig function with no fraction.

Q: Solve the equation on the interval 0s0<2A. 2 sin 20-3 sin 0 = 0 Select the correct choice and fill…

A: Solving given equation by factorization method.

Q: a.Without using the calculator, explain your steps in finding cot (−5r/6) b. Prove that…

A:

Q: Given that :- V2 sin 22.5° = 2 find exact expression for the indicated quantity. Rationalize the…

A: You know this identity:

Q: = 4 for the four smallest positive Solve 6 sin 3 solutions. Give your answers accurate to at least…

A: We have to find the value of x from the given condition

Q: Q4. (b) Solve the equation Sin tan+ 2sin = 3cos where cose #0 Give all values of 0 to the nearest…

A: we have to solve given problem:

Q: 3. (a) Use an appropriate factor formula to express sin(x) + sin(3x) as the product of a factor of…

A: (3)According to question factor formula to express (sin x+sin3x)As we know that sin(A)+sin(B)=2…

Q: So³ So? (x sin(y) – y cos(x))dædy = 2 COS(x -

A:

Q: The solution(s) to 8 sin²(x) — 10 sin(x) = 7 for 0 ≤ x ≤ 2π is (are):

A:

Q: Solve the equation on the interval 0s0<2. 8 sin 20+ 17 sin 0 +9 = 0 ..... What is the solution in…

A:

Q: Find the exact value of tan 2TT + IT 4

A:

Q: Solve sin(x)=0.43 on 0≤x<2π. There are two solutions, A and B, with A < B. A =   B =   Give your…

A:

Q: lim x--&gt;0 tan3x/tan2x = 3/2 - have to write out the algebraic steps needed to discover that this…

A: we have to find limit of f(x) when x-&gt;0  for this we will use this standard limit

Q: Solve sin(x) = 0.66 on [ 0, 27 ). There are two solutions, A and B, with A < B. Give your answers…

A: Given that, sin(x) = 0.66 and interval is = [0, 2π) we have to find the both value of x in the given…

Q: y' cos x + y sin x = 2 cos³x sin x – 1

A:

Q: Solve sin(x) = -0.32 on 0 ≤ x < 2π there are two solutions, A and B, with A < B

A:

Q: 2x = sin - (-;) 2x = 6. 12 Thus, the value is x = 4 over the interval [0, 27). 12

A:

Q: Given: sinθ = ½ Req’d: a. Construct the right triangle. Label the sides of the right triangle. b.…

A:

Q: Explain whether the statement below is true or false with mathematical justification. “The equation,…

A: The values for which the equation is true are called solutions of that equation.  Generally…

Q: For what value of θ (less than 2π) will the following equation be satisfied? sin2θ + 4sinθ + 3 = 0.…

A: The given equation is; sin2θ + 4sinθ + 3 = 0.

Q: Solve the equation for x, where x is restricted to the given interval. 元 兀 y = - 7 sin 4x, for x in…

A:

Q: Solve sin(x). – 0.24 on 0 < x < 2n - There are two solutions, A and B, with A < B A = B =

A: Given query is to find the value of A and B.

Q: Solve sin(r) = 0.86 on 0 <x < 27. There are two solutions, A and B, with A < B. A = B = Give your…

A: Solve the following

Q: 1. Make the substitution x = 3 sin(0) into the expression V9 – x² and simplify. Leave your answer in…

A:

Q: What is true about solving for "x" below? Round your answer to the nearest hundredth. A 4 35° B C If…

A:

Q: V5 1 Given that cos 0 = 0<r, find the exact value of each of the following. -- 4 2 (a) sin (20) (b)…

A:

Q: Find all solutions to the equation 2 sin x = 1 – sin x for 0 ≤ x ≤ 2π

A:

Q: Solve sin(50) for 0 in the interval 0, 27) for the first four solutions - Enter your anwers in exact…

A:

Q: 30. Solve for x, 0sxs 21, for the following equation: 6 sin x+ sin x -2 -0 (Note:use exact values in…

A: Given equation is  6sin2x+sinx-2=0 where 0≤x≤2π

Q: : Find Sin 1(2-2i)

A:

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.