find the sum of all the two digit number which are either multiples of 2or 3.
AlienRapper:
U mean we can chose either 2 or 3??
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1st 2 digit no which is a multiple of 2 = 10
i.e., a = 10
Last 2 digit no. divisible by 2 = 98
i.e., an = 98
Common difference, d = 2
an = a + (n - 1)d
98 = 10 + (n -1)2
98 - 10 = (n - 1)2
88 = 2n - 2
2n = 88 + 2
2n = 90
n = 90/2
n = 45
Therefore, Sn = n/2(a + an)
Sn = 45/2(10 + 98)
= 45/2 x 108
= 45 x 54
= 2430 is the answer.
Similarly, solve for multiples of 3.
Hope this helps...
Plz mark as brainliest if it helped...
Glad to help :)
i.e., a = 10
Last 2 digit no. divisible by 2 = 98
i.e., an = 98
Common difference, d = 2
an = a + (n - 1)d
98 = 10 + (n -1)2
98 - 10 = (n - 1)2
88 = 2n - 2
2n = 88 + 2
2n = 90
n = 90/2
n = 45
Therefore, Sn = n/2(a + an)
Sn = 45/2(10 + 98)
= 45/2 x 108
= 45 x 54
= 2430 is the answer.
Similarly, solve for multiples of 3.
Hope this helps...
Plz mark as brainliest if it helped...
Glad to help :)
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