Answer :
To solve the division problem [tex]\(14018 \div 692\)[/tex], follow these steps:
1. Find the Quotient: Divide 14018 by 692 to find out how many whole times 692 fits into 14018. When you perform the division, the quotient is 20. This means that 692 fits into 14018 a total of 20 whole times.
2. Find the Remainder: After multiplying the quotient, 20, by the divisor, 692, the product is [tex]\(20 \times 692 = 13840\)[/tex]. Subtract this product from 14018 to find the remainder:
[tex]\(14018 - 13840 = 178\)[/tex].
3. Conclusion: The result of the division is [tex]\(20\)[/tex] with a remainder of [tex]\(178\)[/tex].
Thus, [tex]\(14018 \div 692\)[/tex] gives us a quotient of 20 with a remainder of 178. This corresponds to none of the given options exactly. However, based on the process we described, the quotient is 20, and the remainder is 178.
1. Find the Quotient: Divide 14018 by 692 to find out how many whole times 692 fits into 14018. When you perform the division, the quotient is 20. This means that 692 fits into 14018 a total of 20 whole times.
2. Find the Remainder: After multiplying the quotient, 20, by the divisor, 692, the product is [tex]\(20 \times 692 = 13840\)[/tex]. Subtract this product from 14018 to find the remainder:
[tex]\(14018 - 13840 = 178\)[/tex].
3. Conclusion: The result of the division is [tex]\(20\)[/tex] with a remainder of [tex]\(178\)[/tex].
Thus, [tex]\(14018 \div 692\)[/tex] gives us a quotient of 20 with a remainder of 178. This corresponds to none of the given options exactly. However, based on the process we described, the quotient is 20, and the remainder is 178.
