Answer :
To solve
$$
\frac{182}{35},
$$
we can follow these steps:
1. First, notice that dividing 182 by 35 gives an integer quotient plus a remainder. Calculate the largest integer $q$ such that
$$
35 \times q \leq 182.
$$
Trying $q=5$, we have
$$
35 \times 5 = 175,
$$
which is less than 182.
2. Next, compute the remainder $r$ by subtracting this product from 182:
$$
r = 182 - 175 = 7.
$$
3. The division can then be expressed in the form
$$
182 = 35 \times 5 + 7.
$$
4. To get the result in decimal form, note that the remainder forms the fractional part. Since the remainder is 7, the fraction is
$$
\frac{7}{35} = 0.2.
$$
5. Therefore, the final result is
$$
5 + 0.2 = 5.2.
$$
In summary, the division of $182$ by $35$ gives:
- A floating point result: $5.2$,
- An integer quotient: $5$, and
- A remainder: $7$.
$$
\frac{182}{35},
$$
we can follow these steps:
1. First, notice that dividing 182 by 35 gives an integer quotient plus a remainder. Calculate the largest integer $q$ such that
$$
35 \times q \leq 182.
$$
Trying $q=5$, we have
$$
35 \times 5 = 175,
$$
which is less than 182.
2. Next, compute the remainder $r$ by subtracting this product from 182:
$$
r = 182 - 175 = 7.
$$
3. The division can then be expressed in the form
$$
182 = 35 \times 5 + 7.
$$
4. To get the result in decimal form, note that the remainder forms the fractional part. Since the remainder is 7, the fraction is
$$
\frac{7}{35} = 0.2.
$$
5. Therefore, the final result is
$$
5 + 0.2 = 5.2.
$$
In summary, the division of $182$ by $35$ gives:
- A floating point result: $5.2$,
- An integer quotient: $5$, and
- A remainder: $7$.
