Write true or false: No cube can end with exactly two zeros

True

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False

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Solution

The correct option is A True
Determine the statement.
For every zero at the end a number that when cubed gives three zeros at the end.
Hence, the given statement is “true”.

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Question 2(ii)

State True or False.
A perfect cube does not end with two zeroes.

Write true (T)I or false (f) for the followiong statements:
(i) 392 is a perfect cube.
(ii) 8640 is not a perfect cube.
(iii) No cube can end with exactly two zeros.
(iv) There is no perfect cube which ends in 4.
(v) For an integer $a, a^{3}$ is always greater than $a^{2}$
(vi) if a and b are integers such that $a^{2} > b^{2}, t h e n a^{3} > b^{3}$
(vii) If a adivides b, then $a^{3}$ divides $b^{3}$
(viii) If $a^{2}$ ends in 9 then $a^{3}$ ends in 7.
(ix) If $a^{2}$ ends in 5, then $a^{3}$ ends in 25.
(x) If $a^{2}$ ends in an even number of zeros. than $a^{3}$ ends in an odd number of zeros.

Q. State true or false.
(i) Cube of any odd number is even.

(ii) A perfect cube does not end with two zeros.

(iii) If square of a number ends with $5$ , then its cube ends with $25$ .

(iv) There is no perfect cube which ends with $8$ .

(v) The cube of a two digit number may be a three digit number.

(vi) The cube of a two digit number may have seven or more digits.

(vii) The cube of a single digit number may be a single digit number.

Q. No perfect cube can end with exactly:

If a square ends with even number of zeros then a cube ends in odd number of zeros true or false

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Write true or false: No cube can end with exactly two zeros

The correct option is A TrueDetermine the statement.For every zero at the end a number that when cubed gives three zeros at the end. Hence, the given statement is “true”.

The correct option is A True
Determine the statement.
For every zero at the end a number that when cubed gives three zeros at the end.
Hence, the given statement is “true”.