2. A telephone pole support must hit the ground at an 55^{circ} angle. If the telephone pole is 25 feet tall, hovt long is the wire that supports the pole? Round your answer to the nearest hundredth. (3 points)

Question

Accepted Answer

Step:1 ：Given a telephone pole of height 25 feet and a support wire that makes a 55^circ angle with the ground, we need to find the length of the wire (L).Step:2 ：Using the sine function, we can set up the equation: (sin(55) = frac{25}{L})Step:3 ：Solving for L, we get: (L = frac{25}{sin(55)})Step:4 ：Calculating the value of L, we find: (L approx 30.52)Step:5 ：(boxed{text{Final Answer: The length of the wire that supports the pole is approximately 30.52 feet.}})

Answer

Step: 1 ：Given a telephone pole of height 25 feet and a support wire that makes a 55^circ angle with the ground, we need to find the length of the wire (L).Step: 2 ：Using the sine function, we can set up the equation: (sin(55) = frac{25}{L})Step: 3 ：Solving for L, we get: (L = frac{25}{sin(55)})Step: 4 ：Calculating the value of L, we find: (L approx 30.52)Step: 5 ：(boxed{text{Final Answer: The length of the wire that supports the pole is approximately 30.52 feet.}})

2. A telephone pole support must hit the ground at an $55^{\circ}$ angle. If the telephone pole is 25 feet tall, hovt long is the wire that supports the pole? Round your answer to the nearest hundredth. (3 points)

Answer

Popular Problems

2. A telephone pole support must hit the ground at an 55∘ angle. If the telephone pole is 25 feet tall, hovt long is the wire that supports the pole? Round your answer to the nearest hundredth. (3 points)

Answer

Popular Problems

2. A telephone pole support must hit the ground at an $55^{\circ}$ angle. If the telephone pole is 25 feet tall, hovt long is the wire that supports the pole? Round your answer to the nearest hundredth. (3 points)