How many multiply of 4 due between 10 and 250.
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Answered by
19
Heya,
Multiple of 4 between 10 and 250
We can form A.P. sequence to solve this question,
So sequence will be,
12, 16, 20.........248
In this sequence,
A = 12
d = 16 - 12 = 4
An = 248
Formula of an terms is : A +(n-1)d = An
Putting the value in formula,
248 = 12 + (n - 1)4
248 - 12 = (n - 1)4
n - 1 = 236/4
n = 59 + 1
n = 60
Therefore the number of terms that are multiple of 4 between 10 and 250 is 60 terms.
Hope this helps you...:)
Multiple of 4 between 10 and 250
We can form A.P. sequence to solve this question,
So sequence will be,
12, 16, 20.........248
In this sequence,
A = 12
d = 16 - 12 = 4
An = 248
Formula of an terms is : A +(n-1)d = An
Putting the value in formula,
248 = 12 + (n - 1)4
248 - 12 = (n - 1)4
n - 1 = 236/4
n = 59 + 1
n = 60
Therefore the number of terms that are multiple of 4 between 10 and 250 is 60 terms.
Hope this helps you...:)
parmindergill1p2w8k7:
bhai jo main question tere se Pucha Tha question ka answer Jo Tumne Diya Hai Woh galat hai Kyunki usme 2 part nikalne tha like For lowest multiple, For highest multiples
Answered by
3
【hello friend !!】
【here is your answer】
list of numbers which can be multiplied by 4 between 10 and 250 are...12,16,20,24.............248..
Clearly it forms an A.P, with first term
a=12
d=4
an=248.
we know that >>>
An =a+(n-1)d
248=12+(n+1)*4
248-12=4n+4
236=4n+4
236-4=4n
232=4n
232/4=n
58=n.
therefore there are 58 numbers which can be multiplied by 4 between 10 and 250.
【hope it helps!!】
::-】
【here is your answer】
list of numbers which can be multiplied by 4 between 10 and 250 are...12,16,20,24.............248..
Clearly it forms an A.P, with first term
a=12
d=4
an=248.
we know that >>>
An =a+(n-1)d
248=12+(n+1)*4
248-12=4n+4
236=4n+4
236-4=4n
232=4n
232/4=n
58=n.
therefore there are 58 numbers which can be multiplied by 4 between 10 and 250.
【hope it helps!!】
::-】
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