(A) The smallest two-digit prime number is $11$.The smallest two-digit composite number is $10$.To find the $GCD$ of $11$ and $10$:Prime factorization

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(A) The smallest two-digit prime number is $11$.The smallest two-digit composite number is $10$.To find the $GCD$ of $11$ and $10$:Prime factorization of $11 = 11^1$.Prime factorization of $10 = 2^1 \times 5^1$.Since there are no common prime factors,the $GCD(11, 10) = 1$.

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The Greatest Common Divisor $(GCD)$ of the smallest two-digit prime number and the smallest two-digit composite number is . . . . . . .

A
$1$
B
$2$
C
$10$
D
$11$

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$Q.2.$ $LCM$ of $(26, 91)$ $B. 182$
$C. 2$

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$Q.1.$ $HCF$ of $8$ and $6$	$A. 49$
$Q.2.$ $LCM$ of $(26, 91)$	$B. 182$
	$C. 2$

The Greatest Common Divisor $(GCD)$ of the smallest two-digit prime number and the smallest two-digit composite number is . . . . . . .

Similar Questions

The decimal representation of $\frac{7}{2^3 \cdot 5^4}$ will have how many digits after the decimal point?

The number $3 \times 15 \times 11 + 11$ is a . . . . . . number.

If $HCF(p, q) = p$,then $LCM(p, q)$ is equal to . . . . . . .

Is the expression $(\sqrt{2} - \sqrt{3})(\sqrt{3} + \sqrt{2})$ an irrational number?

Match the following items: $Q.1.$ $HCF$ of $8$ and $6$$A. 49$$Q.2.$ $LCM$ of $(26, 91)$$B. 182$$C. 2$

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Match the following items:
$Q.1.$ $HCF$ of $8$ and $6$ $A. 49$
$Q.2.$ $LCM$ of $(26, 91)$ $B. 182$
$C. 2$