15.80 meters
To find the length of the wire, we can use the Pythagorean theorem. The height of the pole is 13 meters, and the distance from the foot of the pole to the point on the ground is 9 meters. The length of the wire (hypotenuse) can be calculated as follows: ( \text{length} = \sqrt{(13^2 + 9^2)} = \sqrt{(169 + 81)} = \sqrt{250} \approx 15.81 ) meters. Therefore, the wire must be approximately 15.81 meters long.
Using trigonometry and the sine ratio the distance is 959 meters to the nearest meter.
Calculate the potential energy at its highest point. Don't use the 6 meters above the ground - use the 5 meter difference from the lowest point. This part of the potential energy gets converted into kinetic energy, when the pendulum is at its lowest point. Just assume that all the potential energy (for the 5 meters difference) get converted into kinetic energy.Calculate the potential energy at its highest point. Don't use the 6 meters above the ground - use the 5 meter difference from the lowest point. This part of the potential energy gets converted into kinetic energy, when the pendulum is at its lowest point. Just assume that all the potential energy (for the 5 meters difference) get converted into kinetic energy.Calculate the potential energy at its highest point. Don't use the 6 meters above the ground - use the 5 meter difference from the lowest point. This part of the potential energy gets converted into kinetic energy, when the pendulum is at its lowest point. Just assume that all the potential energy (for the 5 meters difference) get converted into kinetic energy.Calculate the potential energy at its highest point. Don't use the 6 meters above the ground - use the 5 meter difference from the lowest point. This part of the potential energy gets converted into kinetic energy, when the pendulum is at its lowest point. Just assume that all the potential energy (for the 5 meters difference) get converted into kinetic energy.
0.018 meter = 1.8 centimeters
eight thousandths meters or eight thousandths of a meter.
1.00 meter = 100 centimeters5.00 meters = 500 centimeters5.45 meters = 545 centimeters
Radio signals to a ground station, then usually telephone connection from the ground station to their family. The telephone connection may involve wire landlines, fiber optic lines, point to point microwave links, cell towers, etc.
Use Pythagorean formula to solve: a2 + b2 = c2 , where a & b are the legs of the right triangle & c is the hypotenuse.so, a = 13m (height of the telephone pole) & b=9 m distance from the bottom of the pole.(13)2 + (9)2 = c2169 + 81 = c2c2 = 250c = SQRT(250)c = 15.81 m
To convert 945cm to meters, you would divide by 100 since there are 100 centimeters in a meter. Therefore, 945cm is equal to 9.45 meters. When rounding to the nearest meter, 9.45 meters would round down to 9 meters since the digit after the decimal point is less than 5.
1 mm = .001 meter Therefore, by moving the decimal point 3 places to the left, 42 millimeters equals .042 meters
the area where the highest and lowest point is 100.
To convert meters to centimeters, you multiply the number of meters by 100, since there are 100 centimeters in a meter. Therefore, 8.7 meters is equal to 8.7 x 100 = 870 centimeters.