Solve the following triangle (if possible). a = 25", ß = 40°, a = 10 Round your answers to one decimal place. Enter NA in each answer area if a unique triangle does not exist. ocala Y 3=

Q: 57 degrees 27’21”

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Q: a. Y 11 ft 57°

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Q: mLe 129° m2f = 123°

A: We have to find the unknown angles in given diagrams.

Q: In AHIJ, i = 49.6 m, ZJ = 70°,j= 51 m. What are the rest of the measurements in the triangle? J 70°…

A: The given triangle with measurements JH=49.6m, HI=51m and ∠J=70°

Q: Determine side x to the nearest tenth of a meter. * 58° 28 m O 14.8 m O 44.8 m O 17.5 m О 23.7 m

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Q: In AIJK, the measure of ZK=90°, KI = 16 feet, and IJ = 73 feet. Find the measure of ZJ to the…

A: In a right angled triangle, we know that sin(x) = PHcos(x) = BH Perpendicular(P) is the side…

Q: In AKLM, the measure of ZM=90°, the measure of ZL=48°, and KL = 28 feet. Find the length of LM to…

A: Given triangle KLM is right triangle

Q: D. 23m 47° 20m

A: Since you have posted multiple question in this question which are not interlinked so I have solved…

Q: In ARST, the measure of ZT=90°, the measure of ZS=75°, and ST = 97 feet. Find the length of TR to…

A: Here we use following formula  Sinx =(perpendicular/base) Sin(x+y) = sinx cosy +cosx siny

Q: Find mAB. A 99° 92° C 103°

A: I am going to solve the given problem by using some simple geometry to get the required result of…

Q: Find angle -30° in radian measure as a multiple of a. а. бл b. л/2 c. d. л/5 п e. 3.

A: Consider the angle

Q: B 95⁰ 50° 35° D

A: Formula used Sine rule asinA = bsinB = csinC

Q: If DE N DG and MZDFE = 39°, what is MZEFG? %3D G. D. MZEFG =

A: In ∆FED and ∆FGD, we have FD common ,  DE≅DG (given), ∠E = ∠G

Q: In AGHI, ZH = 84°, i = 144.7 cm, g = 98.2 cm. State which law you can use to determine the length of…

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Q: Find the area of a triangle if C = 160°, a = 10 cm, and b = 15 cm. (Round your answer to one decimal…

A: To find the area of the triangle ABC Given  C = 160° a = 10 cm b = 15 cm

Q: Find mED. 52 D O 142° O 76° O 90° 38°

A:

Ratios

A ratio is a comparison between two numbers of the same kind. It represents how many times one number contains another. It also represents how small or large one number is compared to the other.

Trigonometric Ratios

Trigonometric ratios give values of trigonometric functions. It always deals with triangles that have one angle measuring 90 degrees. These triangles are right-angled. We take the ratio of sides of these triangles.