Well, sweetheart, a Golf ball will bounce higher off a trampoline than off concrete. Trampolines are designed to provide bounce, unlike concrete which is as hard as my ex-husband's head. So, if you want your ball to soar like a majestic eagle, stick to the trampoline and leave the concrete for building foundations.
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Oh, dude, let me break it down for you. A golf ball will bounce higher off a concrete surface compared to a trampoline. Concrete is like, super solid, so it gives that ball a good bounce. Trampolines are all fun and bouncy, but they're not as firm as concrete, so the ball won't bounce as high.
Well, isn't that a happy little question! A golf ball will bounce higher off a trampoline than off concrete because the trampoline surface is softer and more springy. Just like painting happy little clouds in the sky, the trampoline gives the ball a little extra bounce to soar higher and bring joy to your game. Remember, there are no mistakes, just happy accidents!
Answer: 66 Meters. Just had that same problem on a math mates worksheet.
Yes, a Golf ball does have a Higher density than a pingpong ball. I think because if a fusion is compacted real close, it has a higher density than the object that is seperated .
The ball does not return to its initial height after bouncing. So the height it reaches after the first bounce will be a fraction of the initial height, etc. This is a geometric sequence with common ratio 5/8.
The answer is 30m. Lets assume that the ball is dropped from a height of h. The ball will come down and go up, so in the first bounce it covers h+h/2 distance. The second bounce, it is h/2+h/4, the third it will be h/4+h/8 and so on. The total distance covered would thus be h+h/2+h/2+h/4+h/4+h/8+h/8+........... = h+h+h/2+h/4+h/8+........... (summing up adjacent values in pairs) = 2h+h*(1/2+1/4+1/8+.............) = 3h (by the geometric series formula, 1/2+1/4+1/8+.....=1) Hence taking, h=10m in this case, the answer would be 10*3= 30m
A bloom ball is a big ball that needs to be sucked