Solve for x. (9x-18)°

Q: Solve for æ in the following right triangle. 18 9/3 x =

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Q: Solve for x. Round to the nearest degree. 8.7 2.8

A: tan x = opposite side / adjacent side  So in this question we have to find out the x .

Q: dx is equal to х2-7х+6

A: Solving the problem by doing the integral.

Q: Solve for x, and find NM.

A: Solution and Explanation is given below....

Q: . Solve for x in the triangle below. Round your inswer to the nearest tenth.

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Q: U 11. Solve for x 165.5 23x + 9 V. 900

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Q: (d) tan¹(x)dr

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Q: Solve for x in the triangle. Round your answer to the nearest tenth. x = 32

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Q: Solve for the following equationfor x. 1. l 5x + 2 l = l 3x - 2 l

A: Given: 5x+2=3x-2 ⇒5x+2=±3x-2

Q: 60.x = x + 3 1 2 3

A: Let us consider the expression, ax+b= cx+d  So, x(a-c)= d-b  So, x= (d-b)/(a-c) is the required…

Q: Find tan a. V[?] r (V5, -v7)

A: GIVEN: A figure is given

Q: y = 2sec? (4x) + tan*(4x) %3D

A: We will find the first derivative.

Q: Solve for the "x" in this triangle. E(4x)°

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Q: +e XP Tan 2x [ 2

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

Q: Solve  formula for the specified variable.  R =as/a + s  for a

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Q: Find tan a. V[ ? (V5, -/7)

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Q: Solve for x. Round to the nearest tenth of a degree, if necessary. U W 59 56 V

A: According to trigonometric formula, .

Q: Solve for x in the triangle. Round your answer to the nearest tenth. X = 35°

A: sinsinθ = opposite (x)hypotenuse(8) detailed solution is given below

Q: Fine all solutions:  3cos(pi/5x)=2

A: The given trigonometric equation is: 3cosπ5x=2

Q: Solve for x in the triangle. Round your answer to the nearest tenth. 40° X -0 X = X

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Q: DE || AC. Solve for x and y

A: Given figure is as shown below : Given, DE||AC

Q: Consider the figure on the right where a || b. Find: 18. the value of x (5x+30)° 19. mz1

A: Four pairs of corresponding angles formed by a transversal of two parallel lines.The eight angles…

Q: 4 mi 3 mi

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Q: Solve for the specified variable.  V = 1/3 Ah for h

A: Move all the variables on the right hand side and the variable h on the left hand side.

Q: V17 x +3

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Q: V3 cot 0+1 = 0 for

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Q: Solve for x and fill in your answer in the blank given B AB = 2 cm BC = 4 cm C D

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Q: Solve for x. Round to the nearest tenth, if necessary.- M. J' 18 K 8

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Q: 3. Find length X. K - -1ɔ wci ur 18° 84 ft

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Q: Solve for x in the triangle. Round your answer to the nearest tenth. 14 x 26° X c.

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Q: Solve for the value of x. J (5x + 23)° N M K (17x – 41)

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Q: Solve each equation for 0 <0 <2t. 1) 4 – csc? 0 = 0 3) sec? 0 – 2 = (0 Se 5)-3 =-3csc² 0 + 1

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Q: Solve for y. x+y=6 x=2 Simplify your answer as much as possible. = 0 믐 마음 v =

A: Put value of x in equation to find value of y.

Q: Solve for x. Round to the nearest tenth, if necessary. 3.2 23° E

A: In this question, find the value of x when the triangle is given as a right triangle. Using the…

Q: solve the equation 9 sec(x) csc(x) = 18 csc(x)

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Q: Solve for x. B. 39° 29 X = O (Round to the nearest hundredth.)

A: The triangle is given by

Q: Solve for x. . ΔΑΒC - ADEC x + 1 AC 15 E B 12 x + 5

A: Given that: ∆ABC~∆DEC

Q: Solve for x. Round to the nearest tenth of a degree, if necessar 2.5 x°

A: We will solve for x.

Q: y" – y = x²e*

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Q: Solve for x. Round to the nearest tenth, if necessary. K 270 6.3

A: Let's find.

Q: Solve for æ. Round to the nearest tenth of a degree, if necessary. 3-9 R x° 8.5

A: solving the question by trigonometric functions cos x = base/hypotenuse

Q: Solve (タ)ら puy xs=(x)6 キ= (×)} I? ms

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Q: dx (16+x?,2

A: To find:

Q: Solve the following equation. (Enter your answers as a comma-separated list. If an answer does not…

A: Given,

Q: sece = 1

A: Trigonometry: tanθ-secθ=1sinθcosθ-1cosθ=1

Q: Solve for x using the figure to the right. 35

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Q: Solve for x. Round to the nearest tenth of a degree, if necessary. 6.7 4.9

A: The triangle is solved for the angle x.

Q: Solve for x (round to the nearest degree) 7

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Q: Solve for x. X= (Round to the nearest hundredth.) (...) 38° 48 B X

A: Given;  BC=x AC=48  Angle A=38.

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.