Find how many integers between 200 and 500 are divisible by 8.
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Hey There!!!.
All Natural Number between 200 and 800, Which are divisible by 8 are Given below..
208,216,224......, 496
This is in the form of arithmetic progression,
Here,
First term (a)=208
LAST TERM= 496
CommOn Difference (d)=216-208=8
Let the number of terms be 'n'
According to the formula of Arithmetic Progression:-
Tn=496
Tn=a+(n-1)d
496=208+(n-1)8
496=208+8n-8
496=208-8+8n
496=200+8n
496-200=+8n
296=8n
°•° n=296/8
n=37
Hence, Number of terms 37 which between 200 and 500 are divisible by 8.
All Natural Number between 200 and 800, Which are divisible by 8 are Given below..
208,216,224......, 496
This is in the form of arithmetic progression,
Here,
First term (a)=208
LAST TERM= 496
CommOn Difference (d)=216-208=8
Let the number of terms be 'n'
According to the formula of Arithmetic Progression:-
Tn=496
Tn=a+(n-1)d
496=208+(n-1)8
496=208+8n-8
496=208-8+8n
496=200+8n
496-200=+8n
296=8n
°•° n=296/8
n=37
Hence, Number of terms 37 which between 200 and 500 are divisible by 8.
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