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Questions and Answers
The remainder of the first division should be written next to the larger number.
False
To find the HCF of two numbers, you need to divide the smaller number by the larger number.
False
To find the HCF of two numbers, you must divide the smaller number by the larger number.
False
The HCF is the last non-zero remainder obtained from dividing the two numbers.
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The remainder of the first division is written next to the larger number.
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You keep dividing the previous divisor by the remainder until the quotient is zero.
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To find the HCF of two numbers, you need to multiply them together?
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The remainder of the larger number divided by the smaller number is written next to the smaller number?
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You continue dividing the previous divisor by the remainder until the quotient is zero?
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Study Notes
Finding HCF (Highest Common Factor)
- To find the HCF of two numbers, begin by dividing the smaller number by the larger number.
- The process involves writing the remainder from the first division next to the larger number.
- Continue the division by taking the previous divisor and dividing it by the last remainder until the remainder is zero.
- The HCF is identified as the last non-zero remainder obtained during this division process.
Procedure Summary
- Start with the larger number and the smaller number.
- Record the remainder after the first division; this is placed next to the larger number.
- Repeat the division of the last divisor by the current remainder until no more remainders remain.
- The quotient should not be included in identifying the HCF; focus on remainders.
Important Clarifications
- Multiplying the two numbers does not yield the HCF; instead, the HCF is a derived value through division.
- The remainder from dividing the larger number by the smaller number plays a crucial role in identifying subsequent steps in the process.
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Description
Test Your Knowledge of Finding HCF - Learn step-by-step how to find the Highest Common Factor (HCF) of two numbers with this quiz. Practice your skills by solving various problems and improve your understanding of the concept. Challenge yourself and see how well you can apply the HCF method to different number pairs. Get ready to become an HCF pro!
