Physics, asked by surya6060, 4 hours ago

When is an object said to be in uniform circular motion? Give an example

Answers

Answered by amani1132007

Answer:

Uniform circular motion is a specific type of motion in which an object travels in a circle with a constant speed. For example, any point on a propeller spinning at a constant rate is executing uniform circular motion.

Answered by krishnanshurath

Explanation:

an object is said to be in uniform circular motion when its speed remains constant with respect to time

Previous Question

Next Question

Similar questions

Math, 2 hours ago

7. The cube of a number is 8 times the cube of another number .If the sum of the cubes of the number is 243 , What is the difference of the numbers?

Hindi, 2 hours ago

शायद आज भूकंप आ सकता है कौन सा वाचक है...

English, 2 hours ago

L. Read the given passage and answer the questions that follow. On the bench by his side sat an elderly gentleman, with the expression of a defeated person who refused to admit his defeat. His clothes were not quite shabby, but they were neither very expensive nor new. As he got up to go, Gortsby imagined him to be a man in whom no one was particularly interested either at home or outside. As his...

English, 4 hours ago

Q6. Given below are the subjects and predicate. Decide yourself which one is what. Write them under the heading, Then make a sentence using them. Squirrels, exercise regularly, the flower, encourages me to do better, the Ganges, geography, the teacher of English, made a beautiful, are eager to go, painting, ate in the middle of the night SUBJECT: 1. 2. 3. 4. 5. Predicate 1. 2. 3. 4. 5. please...

Biology, 4 hours ago

what is the crop improvement...

Math, 7 months ago

3x+1/7y=3,7x+3y=7 find out wheather the lines representing the following pair of linear equations intersect at a point, are parallel or coincident...

English, 7 months ago

We couldn't understand what he was saying (change verb if necessary)...

Physics, 7 months ago

Q.2: a) If points P, Q and R, not all lying on the same straight line, have position vectors Ā, B and · Č with respect to a given origin. Show that A x B + B x C + C * Ä is a vector perpendicular to plane of P, Q and R. b) Verify STOKES THEOREM for A = (2x - y) i – yzaj - y2z k, where surface S is the upper half of the Sphere x2 + y2 + z2 = 1 and C is its boundary.