Use any model to show the division expression. Then write the quotient. \( \begin{array}{ll}\text { (1) } 35 \div 5 & \text { ( ) } 21 \div 7\end{array} \)

Divide the numbers by following steps: - step0: Integer Division with Remainder: \(35\div 5\) - step1: Divide: \(7\text{ }\textrm{remainder}\text{ }0\) Using long division to calculate \( (21) \div (7) \). Divide the numbers by following steps: - step0: Integer Division with Remainder: \(21\div 7\) - step1: Divide: \(3\text{ }\textrm{remainder}\text{ }0\) Let's break down the division expressions step by step. 1. **For the expression \( 35 \div 5 \)**: - When we divide 35 by 5, we find that \( 5 \) goes into \( 35 \) exactly \( 7 \) times with no remainder. - Therefore, the quotient is \( 7 \). 2. **For the expression \( 21 \div 7 \)**: - When we divide 21 by 7, we find that \( 7 \) goes into \( 21 \) exactly \( 3 \) times with no remainder. - Therefore, the quotient is \( 3 \). ### Summary of Quotients: - The quotient of \( 35 \div 5 \) is \( 7 \). - The quotient of \( 21 \div 7 \) is \( 3 \).