Operations & Algebraic Thinking - 3rd Grade Math

Card 0 of 3288

Question

$3{\overline{\smash{)}27}}$

Answer

$3{\overline{\smash{)}27}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$3\times9=27$

Compare your answer with the correct one above

Question

$3{\overline{\smash{)}30}}$

Answer

$3{\overline{\smash{)}30}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$3\times10=30$

Compare your answer with the correct one above

Question

$3{\overline{\smash{)}18}}$

Answer

$3{\overline{\smash{)}18}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$3\times6=18$

Compare your answer with the correct one above

Question

$3{\overline{\smash{)}24}}$

Answer

$3{\overline{\smash{)}24}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$3\times8=24$

Compare your answer with the correct one above

Question

$4{\overline{\smash{)}32}}$

Answer

$4{\overline{\smash{)}32}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$4\times8=32$

Compare your answer with the correct one above

Question

$4{\overline{\smash{)}44}}$

Answer

$4{\overline{\smash{)}44}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$4\times11=44$

Compare your answer with the correct one above

Question

$4{\overline{\smash{)}16}}$

Answer

$4{\overline{\smash{)}16}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$4\times4=16$

Compare your answer with the correct one above

Question

$4{\overline{\smash{)}24}}$

Answer

$4{\overline{\smash{)}24}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$4\times6=24$

Compare your answer with the correct one above

Question

$2{\overline{\smash{)}16}}$

Answer

$2{\overline{\smash{)}16}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$2\times8=16$

Compare your answer with the correct one above

Question

$2{\overline{\smash{)}20}}$

Answer

$2{\overline{\smash{)}20}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$2\times10=20$

Compare your answer with the correct one above

Question

$2{\overline{\smash{)}6}}$

Answer

$2{\overline{\smash{)}6}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$2\times3=6$

Compare your answer with the correct one above

Question

$2{\overline{\smash{)}10}}$

Answer

$2{\overline{\smash{)}10}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$2\times5=10$

Compare your answer with the correct one above

Question

$5{\overline{\smash{)}35}}$

Answer

$5{\overline{\smash{)}35}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$5\times7=35$

Compare your answer with the correct one above

Question

$5{\overline{\smash{)}15}}$

Answer

$5{\overline{\smash{)}15}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$5\times3=15$

Compare your answer with the correct one above

Question

$5{\overline{\smash{)}50}}$

Answer

$5{\overline{\smash{)}50}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$5\times10=50$

Compare your answer with the correct one above

Question

$5{\overline{\smash{)}20}}$

Answer

$5{\overline{\smash{)}20}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$5\times4=20$

Compare your answer with the correct one above

Question

$6{\overline{\smash{)}36}}$

Answer

$6{\overline{\smash{)}36}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$6\times6=36$

Compare your answer with the correct one above

Question

$6{\overline{\smash{)}54}}$

Answer

$6{\overline{\smash{)}54}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$6\times9=54$

Compare your answer with the correct one above

Question

Solve the following:

$6{\overline{\smash{)}42}}$

Answer

$6{\overline{\smash{)}42}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$6\times7=42$

Compare your answer with the correct one above

Question

$6{\overline{\smash{)}12}}$

Answer

$6{\overline{\smash{)}12}}$

To solve this division problem, we can think of it as a missing factor problem.

Think: What times equals

$6\times2=12$

Compare your answer with the correct one above

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