1. Lightning round: For this problem all l'm asking you to do is identify which trig function you would use to solve for X. I will give you one angle and one side each time. Your answers will be sin cos or tan. problem (solve for X) trig function needed 6° 65° А. А. С. 12ft 22(m В. 12° D. С.

Q: Is there anyone who can solve these last 3 homework problems?

A: We’ll answer the first question since the exact one wasn’t specified. Please submit a new question…

Q: 3. Find x. 3x 120 O 90 40

A: Solution:

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A: By using trigonometric formulaes for right angled triangle we solve the given problem as follows :

Q: Using trigonometry, solve for x - the angle of the triangle. 21 15

A: Given-  To Find- The value of angle x.

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A: 59. Use Pythagorean formula to find the length of AC.

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A: This question is related to Trigonometric angles, we will solve it using given information.

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A:

Q: of the acute angle 0. five trigonometric f 16. sin 0 = %D 315

A:

Q: 1. Given the equation y = -7cos(4x + 20), find the following: (write the answers here and on paper)…

A: To solve the following problem and find the following things

Q: Let a and B be first quadrant angles with cos(a) = V3 and sin(B) V10 5 Find cos(a - B).

A:

Q: Solve for x. Do not type degree symbol or any spaces in your answer. m2X Answer Are you right? Y 90°…

A: Given,

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A: Sin(x+y) = (323/325) tan(x+y) = (323/36)

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A:

Q: Solve for x and y. 55° 100° 60 to X = [Select ] y = [Select]

A: We have to find the answer

Q: Suppose that sin(0) , and 0° <0 < 360°. /2 Find the two distinct angles 0, and 02 (01 < 02) that…

A: Given: sinθ=-12 and 0°≤θ&lt;360° To find the two distinct angle θ1, θ2 and θ1&lt;θ2

Q: Solve for x. В 35° 27 X = (Round to the nearest hundredth.)

A: To find The value of x from the given right angled triangle

Q: 4. mZE = 80°, m/F = 46°, and m/H = 134°. Find arcHF E H G mHF =_

A: m∠E=80°, m∠F=46°, and m∠H=134°. To find m HF⏜.

Q: Marco and Polo were giyen the figure to the left and asked to solve for x. 1260 Marco got 126° Polo…

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A: We have to find theta

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A: We have to find the value of x.

Q: In the right triangle ABC, AB = 2, BC = 4 and ED is a line parallel to AB. Find the angle a = angle…

A: Here is the solution for Question 1.