If C is an integer, it's true.
If C is not an integer (has a decimal), it's not true.
10^1 = 10
5*10^1 = 50 - one zero.
10^2 = 100
5.3*10^2 = 530 - one zero
6.32 * 10^2 = 632 - zero zeros.
2007-05-30 09:19:10
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answer #1
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answered by Dave B. 4
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I could see more or less than n zeros.
More one way: C=1000, n=3
C*10^n = 1000*10^3 = 1,000,000
That doesn't have n (three) zeros, it has six.
More another way: C=1001, n=2
C*10^n = 1001*10^2 = 100,100
That doesn't have n (two) zeros, it has four. (The statement says "has" zeros, not "ends with" zeros.)
Less: C=3.141, n=5
C*10^n = 3.141*10^5 = 314,100
That doesn't have n (five) zeros, it has two.
Less another way: C=0, n=100
C*10^n = 0*10^100 = 0
That doesn't have n (100) zeros, it has one.
The way to correct that statement would be: "C*10^n ENDS WITH AT LEAST n zeros when C is A NONZERO INTEGER."
2007-05-30 16:10:47
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answer #2
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answered by McFate 7
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If C=10, the statement is never true for any n.
2007-05-30 16:12:58
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answer #3
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answered by Anonymous
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what if c=0? what if n=0?
2007-05-30 16:11:05
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answer #4
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answered by J Z 4
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Because "C" might have plenty of zeros already. For instance, C = 20,000.
2007-05-30 16:11:13
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answer #5
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answered by Mike T 2
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