
Будет ли первое из чисел делителем второго: 18и162


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To answer your question, the first number 18 is a divisor of the second number 162. A divisor is a number that divides another number without leaving a remainder. To check if a number is a divisor of another number, we can use the following formula:
$$\frac{a}{b}=q+r$$
where $a$ is the dividend, $b$ is the divisor, $q$ is the quotient, and $r$ is the remainder. If $r$ is zero, then $b$ is a divisor of $a$. For example, if we divide 162 by 18, we get:
$$\frac{162}{18}=9+0$$
The remainder is zero, so 18 is a divisor of 162. We can also list all the divisors of 162 by finding the factors of 162. The factors of 162 are the numbers that multiply to give 162. They are:
$$1, 2, 3, 6, 9, 18, 27, 54, 81, 162$$
We can see that 18 is one of the factors of 162, so it is a divisor of 162.


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