(A) To express $5005$ as a product of its prime factors,we perform prime factorization:$5005$ is divisible by $5$: $5005 = 5 \times 1001$$1001$ is div

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$5 \times 7 \times 11 \times 13$

(A) To express $5005$ as a product of its prime factors,we perform prime factorization:$5005$ is divisible by $5$: $5005 = 5 \times 1001$$1001$ is divisible by $7$: $1001 = 7 \times 143$$143$ is divisible by $11$: $143 = 11 \times 13$$13$ is a prime number.Therefore,the prime factorization of $5005$ is $5 \times 7 \times 11 \times 13$.

Class 10 Mathematics Real Numbers Fundamental Theorem of Arithmetic

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Express $5005$ as a product of its prime factors.

A
$5 \times 7 \times 11 \times 13$
B
$5 \times 7 \times 13 \times 17$
C
$5 \times 11 \times 13 \times 17$
D
$7 \times 11 \times 13 \times 17$

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Fundamental Theorem of Arithmetic

Prove that the square of every integer is of the form $3m$ or $3m+1$,where $m \in \mathbb{Z}$.

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Write whether the square of any positive integer can be of the form $3m + 2$,where $m$ is a natural number. Justify your answer.

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State whether the following rational number has a terminating decimal expansion or not. If it has a terminating decimal expansion,find it: $\frac{17}{8}$

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For any positive integer $n$,the last digit of $5^n$ is always.......

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State whether the following rational number has a terminating decimal expansion or not. If it has,then find it: $\frac{17}{343}$

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Express $5005$ as a product of its prime factors.

Similar Questions

Prove that the square of every integer is of the form $3m$ or $3m+1$,where $m \in \mathbb{Z}$.

Write whether the square of any positive integer can be of the form $3m + 2$,where $m$ is a natural number. Justify your answer.

State whether the following rational number has a terminating decimal expansion or not. If it has a terminating decimal expansion,find it: $\frac{17}{8}$

For any positive integer $n$,the last digit of $5^n$ is always.......

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