find the sum of all multiples between 100 and 500 which are divisible by 5
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Answer:
23700
Step-by-step explanation:
a=105, nth= 495
nth= a+(n-1)d
495= 105+(n-1)5
390=(n-1)5
78=(n-1)
or, n=79
Sn= n/2×(a+l) where l= last term of the Ap
Sn= 79/2×(105+495)
Sn=79/2×600
Sn= 79×300
Sn= 23,700
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