Determine for each case the ration of total energy available

Reference no: EM13306857

Consider two cases: (1) a constant wind velocity that is twice the mean wind velocity and operating half the time; and (2) a constant wind velocity that is three times the mean wind velocity operating one-third of the time. At all other times, the wind velocity is zero. Determine for each case the ration of the total energy available from the wind to the total wind energy available at the mean velocity operating continuously

Reference no: EM13306857

Questions Cloud

Obtain the gravitational potential energy : A 1.5 kg crate falls from a height of 2.0 m onto a spring scale where the spring constant is 1.5 ´ 105 N/m. when you calculate the gravitational potential energy

Find the values of a and b such that error is minimized : Find the values of A and B such that error is minimized. What power of h is the error proportional to?

Determine the values of s and z and the shape factor : Determine the values of S and Z and the shape factor about the horizontal x axes. Use the web and flange dimensions given in the AISC Manual for making these calculations.

Connection between organic matter and atmospheric oxygen : Where is most of the carbon in Earth's surface system stored and what is the connection between organic matter and atmospheric oxygen?

Determine for each case the ration of total energy available : At all other times, the wind velocity is zero. Determine for each case the ration of the total energy available from the wind to the total wind energy available at the mean velocity operating continuously

Write the statement to store the value 100 : Write the statement to store the value 100 in the first element of the array named mintList.

Write a statement to print the counter value : Write a For loop such that the loop till iterate from 1000 to 1 decrementing the counter by 1 each time through the loop. Inside the loop, write a statement to print the counter's value to the Output window.

Find the time it takes for the light to strike the ground : According to general relativity and the equivalence principle, light is bent by gravity. find the time it takes for the light to strike the ground

Determine the produce of inertia for the shaded area : Determine the produce of Inertia, Ixy, for the shaded area to the right using integration. Use the parallel axis theorem to find Ibarxy, the product of inertia with respect to the centroidal axes.

User Account

All Pages