How many no Between 10 and 200 are exactly divisible by 7?
Table of Contents
- 1 How many no Between 10 and 200 are exactly divisible by 7?
- 2 How many numbers from 1 to 400 are divisible by both 3 and 7?
- 3 How do you know if a number is divisible by 7 between 1 and 400?
- 4 How many natural numbers are there between 1 to 200 are exactly divisible by exactly two of 3/9 27?
- 5 How many numbers from 1 to 400 are divisible by both 3 & 7 but not by 42 single choice?
- 6 How many terms of this sequence are in between 100 and 400?
- 7 How many numbers between 1 and 400 both included are not divisible by 3 or 5?
- 8 How many numbers from 1 to 400 are divisible by both 3 & 7 but not by 42?
How many no Between 10 and 200 are exactly divisible by 7?
Answer: number between 10 and 200 and divisible by 7 are : 14 , 21 , 28 ……………… , 196.
How many numbers from 1 to 400 are divisible by both 3 and 7?
There are 133 of them.
How many numbers are there in between 100 and 400 that can be completely divisible by 6?
Step-by-step explanation: of terms i.e. there are 50 numbers between 100 and 400 that can be completely divisible by 6.
How do you know if a number is divisible by 7 between 1 and 400?
If you divide 400 by 7, the quotient you get is the answer. So, there are 57 exact numbers which are divisible by 7. First such a term is 7 & then all multiples of 7 upto 400 .
How many natural numbers are there between 1 to 200 are exactly divisible by exactly two of 3/9 27?
There are 15 such numbers.
How many numbers between 1 and 400 both included are divisible either by 3 or by 5?
This means we have to count all the numbers which are either divisible by 3 or by 5 or by both. hence 133 numbers are divisible by 3 between 1 and 400. 5, 10, 15, ………., 395 are the numbers which are divisible by 5.
How many numbers from 1 to 400 are divisible by both 3 & 7 but not by 42 single choice?
Therefore 19 numbers are divisible by both 3 and 7 up to 400. Hope this helps!
How many terms of this sequence are in between 100 and 400?
50 terms
To get the nth natural number from the 1st natural number, we must add the common difference (n − 1) times to the 1st natural number. Thus, there are 50 terms between 100 and 400 which leave the remainder 3 when divided by 6.
What is the average of all numbers lying between 100 and 400 and divisible by 6?
So, the sum of all numbers divisible by 6 between 100 and 400 is 12450. Hope it helps.
How many numbers between 1 and 400 both included are not divisible by 3 or 5?
This means we have to count all the numbers which are either divisible by 3 or by 5 or by both. hence 133 numbers are divisible by 3 between 1 and 400. 5, 10, 15, ………., 395 are the numbers which are divisible by 5. hence 79 number are divisible by 5 between 1 and 400.