12) Solve for all possible triangles that fit the given information Triangle 1 Triangle 2 (if...
11) Solve for all possible triangles that fit the given information Triangle 1 Triangle 2 (if necessary) 4-17 ZA-31° a-17 ZA-31° b-32 ZB- b-32 ZB- ZC- 2C-
Using the Law of Sines to solve the all possible triangles if ZA = 112°, a = 25, b = 10. If no answer exists, enter DNE for all answers. ZB is 3 x degrees; ZC is degrees; C = ; Assume ZA is opposite side a, ZB is opposite side b, and ZC is opposite side c.
Information is given about AABC. Determine if the information gives one triangle, two triangles, or no triangle. Solve the resulting triangle(s). Round the lengths of the sides and measures of the angles to 1 decimal place if necessary. a = 48.2, c = 41.7, C = 20° Part 1 There are two triangles that can be formed from the given information. Part 2 out of 2 Triangle 1: ZA acute 1 BRO bar Triangle 2: ZA obtuse AU 1 1
Determine the number of triangles with the given parts. If possible, solve each triangle. -42.1°, a 8.1, b 10.5 Select the correct choice below and fill in the answer boxes within the choice if necessary. (Type integers or decimals rounded to the nearest tenth as needed.) 0 A. There is only 1 possible solution for the triangle. The measurements for the remaining angles and side are c= O B. There are 2 possible solutions for the triangle. The measurements for...
Use the Law of Sines to solve for all possible triangles that satisfy the given conditions. a = 39, c = 41, 2A = 38° Step 1 The Law of Sines says that in triangle ABC, you have Step 2 To find the missing values for the triangle, which are B, C, and b, since you have A, a, and c, you can use the Law of Sines. Set up and solve the relation for C, using a, c, and...
Two sides and an angle are given below. Determine whether the given information results in one triangle, two triangles, or no triangle at all. Solve any triangle(s) that results. a = 7, c=5, C = 40° Select the correct choice below and, if necessary, fill in the answer boxes to complete your choice. (Type an integer or decimal rounded to two decimal places as needed.) A. A single triangle is produced, where B≈_______ , A≈_______ , and b ≈ _______ B. Two triangles are produced,...
a= Using the Law of Sines to solve the triangle if ZA = 40°, ZC = 66°, b = 24: ZB is Preview degrees; Preview Preview Round to two decimal places if needed. Assume LA is opposite side a, ZB is opposite side b, and ZC is opposite side c. Points possible: 1 This is attempt 1 of 1 ca 1- Submit MacBook Air 80 F3 ODO OOO FS # $ 2 3 4 % 5 6 & 7 W...
Two sides and an angle (SSA) of a triangle are given. Determine whether the given measurements produce one triangle, two triangles, or no triangle at all Solve each triangle that results. a=15, c=18, A=53° Select the correct choice below and, if necessary, to in the answer boxes to complete your choice (Round side lengths to the nearest tenth and angle measurements to the nearest degree as needed.) A. There is only one possible solution for the triangle The measurements for the remaining side b...
numbers 21,23,25 Objective 2: Solve a Triangle Using the Law of Sines (SSA) Ambiguous Case For Exercises 21-28. information is given about AABC. Determine if the information gives one triangle, two triangles, or no triangle. Solve the resulting triangle(s). Round the lengths of sides and measures of the angles to 1 decimal place if necessary. (See Examples 3-5) 21. b = 33, c = 25, B = 38° 22. b = 5.c = 12, C = 73° 23. a =...
Given the information below, find the following: Round all answers to 3 decimal places. If no answer exists, enter DNE for all answers. Assume ZA is opposite side a, ZB is opposite side b, and ZC is opposite side c. a= 2.81 mi, b = 3.25 mi and ZC = 41.1 degrees. се mi ZB degrees ZA degrees