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Q: 3) Find BC 86° |73° A В 25 m A) 27 m C) 25 m B) 25.2 m D) 24 m

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Q: Use the Law of Sines to solve for all possible triangles that satisfy the given conditions. (If an…

A: Here we have to use the sine rule.

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Q: C 2. Solve the following triangles using the Sine Law and the Cosine Law. a. AABC, where LB = 60°,…

A: ∆ABC has measures ∠B=60°, AC=30 and AB=25.2

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Q: Use the Law of Sines to solve the triangle. Round your answers to two decimal places. C = 98.10°, a…

A: Given. C = 98.10° a = 35 c = 50 Sine law. Sin A /a = sin B /b =. Sin C/c

Q: Use the law of sines to solve the​ triangle, if possible. a=300​m A=36.09°​ C=29.54°​ Select the…

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Q: 1) Find AC A 84° 24° 22 m C В A) 9 m C) 12 m В) 11 m D) 5 m

A: Given that:

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A: Tge sine law of a triangle is a/sinA = b/sinB = c/sinC Where a, b, c are the different sides of the…

Q: Consider the right triangle shown below where a = 8.54, 6 = 9.53, and c = 12.8. Note that 0 and ø…

A: We have to find the result

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Q: Refer to right triangle ABC with C = 90 0. In each case, use a calculatorto find sin A, cos A, sin…

A: Given: a= 13. 64 , b = 4.77

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Q: 5) Find AC 121° 23° A В 24 ft A) 32 ft С) 31.6 ft B) 35 ft D) 39 ft

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Q: na circle of radius 6 ft, how long is an arc that subtends a central angle of (a) radians? (b) 90°?…

A: To Determine: on a circle of radius 6 ft,how long is an arc that subtends a central angle of a) 4π5…

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A: We know that law of sines  asin(A)=bsin(B)=csin(C)

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A: Given that: a=79,   b=109,   ∠A=21° To apply sine rule,…

Q: b a 35° 40° A C= 10 В

A: C=180°-35°-40°C=105° a=sin Asin Cx C a=sin 35sin 105x 10=0.573580.966=5.93 b=sin Bsin Cx C b=sin…

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Q: Use the Law of Sines to solve the triangle. Round your answers to two decimal places. A = 20.9°,…

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Q: Find the sine for the triangle shown below. √5 C 2√5 1

A: We can find the sin value as below.

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Q: Use the Law of Sines to solve the triangle. Round your answers to two decimal places A = a = C =

A: We have been the triangle and in that, we have to find the value of angle A, side a, and side b.

Q: 4) Find AC C 25 cm 75° В 47° В) 31.8 ст D) 36 cm A) 30 cm С) 33 сm

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A: A=21.9°, C=52.6°, c=2.01 law of sines is  asinA=bsinB=csinC

Q: Consider the right triangle shown below where a = 5.92, b = 11.35, and c = 12.8. Note that 0 and o…

A: Use the trigonometric ratio,

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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.