Division Concepts and Remainders

The video tutorial teaches long division with a single divisor using several examples. It begins with an introduction to the concept, followed by detailed, step-by-step examples of dividing numbers like 693 by 3, 7625 by 5, 54639 by 4, 30510 by 6, and 36471 by 7. Each example demonstrates the process of dividing from left to right, handling remainders, and writing the quotient. The tutorial concludes with a call to action for viewers to like and subscribe.

What is the first step in long division when dividing a number by a single digit?

• Start from the leftmost digit

• Start from the rightmost digit

• Ignore the first digit

• Divide the entire number at once

What is the first step when dividing a number that is smaller than the divisor?

• Write zero and move to the next digit

• Add the divisor to the number

• Skip the digit

• Subtract the divisor from the number

When dividing 693 by 3, what is the quotient?

• 231

• 213

• 321

• 312

In the division of 693 by 3, what is the result of dividing 9 by 3?

• 2

• 5

• 4

• 3

In the division of 7,625 by 5, what is the remainder when dividing 7 by 5?

• 3

• 0

• 2

• 1

What is the final quotient when dividing 7,625 by 5?

• 1,520

• 1,525

• 1,535

• 1,530

What is the remainder when dividing 26 by 5 in the example of 7,625 divided by 5?

• 1

• 2

• 3

• 4

In the division of 7,625 by 5, what is the result of dividing 12 by 5?

• 3 R1

• 2 R2

• 3 R2

• 2 R1

When dividing 54,639 by 4, what is the remainder after dividing 39 by 4?

• 2

• 4

• 3

• 1

What is the quotient of 54,639 divided by 4?

• 13,659 R0

• 13,659 R1

• 13,659 R2

• 13,659 R3