For the triangle shown, find the following. (Assume u = v = 15 and w = 24. Round your answers to one decimal place.)
Use the Law of Sines to solve for all possible triangles that satisfy the given conditions. (If an answer does not exist, enter DNE. Round your answers to one decimal place.) a = 21, b = 17, angle A = 118 degree For the triangle shown, find the following. (Assume u = v = 20 and w = 27. Round your answers to one decimal place.) Find the indicated angle theta. (Use either the Law of Sines or the Law...
Find all solutions to the following triangle. (Round your answers to one decimal place. If either triangle is not possible, enter NONE in each corresponding answer blank.) A 114.3°, a-45.5 cm, b-25.9 cm First triangle (assume B S 90°): cm Second triangle (assume B B' 90°): c" cm
Refer to triangle ABC, which is not necessarily a right triangle. Find two triangles for which A = 55°, a = 6.5 ft, and b = 7.9 ft. (Round your answers for the angles B, C, B', and c' to the nearest whole number. Round your answers for the sides c and c' to one decimal place.) First triangle (assume B S 90°): в в o C = ft Second triangle (assume B' > 90°): B' = O C' ft
12. DETAILS LARTRIG10 3.1.039. Find the area of the triangle. Round your answer to one decimal place. B = 399, a = 26, C = 12 13. DETAILS LARTRIG10 3.4.049. Find u. v, where is the angle between u and v. || 4 || = 90, || || = 270, 8 = 14. DETAILS LARTRIG10 3.3.049. Find the vector v with the given magnitude and the same direction as u. Magnitude Direction || || - 6 u- (3,7) V-
10. 2.22/6.66 POINTS PREVIOUS ANSWERS SPRECALC7 6.5.022. Use the Law of Sines to solve for all possible triangles that satisfy the given conditions. (If an answer does not exist, enter DNE. Round your answers to one decimal place. Below, enter your answers so that 24, is smaller than 242.) b = 48, C = 47, 4C = 340 24 = 0.8 242 = 111.2 2B. = 34.8 X 232 = 145.2 x a = 78.4 x 22 = 1.2 Need...
1. Let the angles of a triangle be α, β, and γ, with opposite sides of length a, b, and c, respectively. Use the Law of Sines to find the remaining sides. (Round your answers to one decimal place.) α = 48°; β = 83°; c = 112 a= b= 2. Let the angles of a triangle be α, β, and γ, with opposite sides of length a, b, and c, respectively. Use the Law of Sines to find the remaining sides....
Find the area of the triangle. Round your answer to one decimal place.$$ C=103^{\circ} 15^{\prime}, \quad a=15, \quad b=27 $$
The cranes shown in the figure are lifting an object that weighs 20,330 pounds. Find the tension is the cable of each crane (Round your answers to the newest whole number) T- Ibs TA- Ibs TIT Need Help? Read Use the figure to determine the tension in each cable supporting the load. (Round your answers to one decimal point.) W = 5000 lb Ib tension in AC tension in BC Ib 10 in. 20 in 14 24 in WY Need...
10. -/3 POINTS LARTRIG10 3.4.044. Use vectors to find the interior angles of the triangle with the given vertices. (Round your answers to two decimal places.) (-2, -3), (2, 8), (9,2) • (smallest value) (largest value) -/1 POINTS LARTRIG10 3.4.049. Find u. v, where is the angle between u and v. || || = 90, || || = 250, 0 =
Use the Law of Sines to find the indicated side x. (Assume a = 17. Round your answer to one decimal place.) x = A 37.5 Need Help? Read It Master It Talk to a Tutor -/1 points v SPRECALC7 6.5.006. Use the Law of Sines to find the indicated angle 0. (Assume C = 62°. Round your answer to one decimal place.) eB 80.2 Need Help? Read It Talk to a Tutor -/3 points v SPRECALC7 6.5.009. Solve the...