Common misconceptions › Class 6 › Maths › Prime Time Class 6 Maths · Chapter 5 · NCERT (fegp105)
Prime Time: common misconceptions
See the tempting mistake students make in Prime Time, why it feels right at first glance, and a worked visual example that shows the right idea.
Worked visual “If your child says…” (8) Teach & practice The tempting mistake & worked visual Is 1 a prime number? Wrong
1 is prime because it can be divided by 1 and itself.
Why it feels right. The words 1 and itself sound like two factors.
Right
A prime has exactly two distinct positive factors.
Worked example
Count distinct positive factors. One factor is short of the two required for a prime. 1 has just one factor, 1. The number 2 has two distinct factors, 1 and 2, so 2 is prime. If your child says… (8 concept checks in this chapter)
As you work through Prime Time , listen for these everyday misunderstandings and use the prompt alongside each one.
If your child says…
“One and the total itself don't count as factors.”
Ask together How many rows are there, and how many beans are in each row? What’s true Single rows show that 1 and the total both count. If your child says…
“Any number that shares both is the greatest common factor.”
Ask together Can we make more than three identical portions without leftovers? What’s true The greatest common factor is the largest count that works. If your child says…
“I cross out 2 along with its multiples.”
Ask together Which factor does 2 have besides 1 and itself? What’s true The sieve keeps each prime and removes its larger multiples. If your child says…
“Both numbers must be prime to be co-prime.”
Ask together Which factor greater than 1 do 8 and 9 share? What’s true Composite numbers can still be co-prime. If your child says…
“I always multiply the numbers to find their first common multiple.”
Ask together Did we clap together before reaching 24? What’s true Their product is a common multiple, but an earlier one may work. If your child says…
“Two times six is already a prime factorisation.”
Ask together Can six still split into factors greater than 1? What’s true Every factor must be prime before the splitting is finished. If your child says…
“For 4, I only check the last digit.”
Ask together Can 34 split into fours without a remainder, even though it ends in 4? What’s true Divisibility by 4 depends on the number formed by the last two digits. If your child says…
“If the rows work, the grid is finished.”
Ask together Does your entry also make its column product match? What’s true Every row and every column must give its stated product. Use this chapter three ways Previous chapter Data Handling and Presentation Next chapter Perimeter and Area
In the app, your child answers a short check-in with confidence taps, and you see which of these misunderstandings showed up—and which ones are gone.
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