In ΔTUV, t = 670 cm, u = 510 cm and ∠V=159°. Find the length of v, to the nearest centimeter.
Question
Solution 1
To find the length of side v in triangle TUV, we can use the Law of Cosines. The Law of Cosines states that for any triangle with sides of lengths a, b, and c and an angle γ opposite side c, the following relationship holds:
c² = a² + b² - 2ab*cos(γ)
In this case, we know that side t = 670 cm, sid Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solve study prob
Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solve study problem.
Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solve study problem.
Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solve study problem.
Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solv
Similar Questions
In ΔTUV, t = 670 cm, u = 510 cm and ∠V=159°. Find the length of v, to the nearest centimeter.
In ΔVWX, w = 40 cm, x = 31 cm and ∠V=85°. Find the length of v, to the nearest centimeter.
In ΔWXY, x = 43 cm, y = 53 cm and ∠W=160°. Find the length of w, to the nearest centimeter.
In ΔXYZ, y = 6.1 cm, z = 7.5 cm and ∠X=61°. Find the length of x, to the nearest 10th of a centimeter.
In ΔPQR, r = 38 cm, mm∠P=49° and mm∠Q=127°. Find the length of p, to the nearest centimeter.