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Nothing like k = 1 ∑ 1 0 0 actually exist. You missed a "k" after summation. It must be like k = 1 ∑ 1 0 0 k
(Similarly with continued product)
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ok thanks i changed it
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In your solution as well?
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@Pranjal Jain – let it be while how is my problem ha interesting naa?
Use \displaystyle\prod for ∏
It looks better!
We can also say
∑ k = 1 1 0 0 k = 1 + 2 + 3 ... +100
= 1+100+2+199...
=101+101...(50 times )
=5050
& ∏ k = 1 7 k = 7! =5040
therefore 5050 - 5040 = 1 0
k = 1 ∑ 1 0 0 k − k = 1 ∏ 7 k = 2 1 0 0 ( 1 0 0 + 1 ) − 7 ! = 5 0 5 0 − 5 0 4 0 = 1 0
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k = 1 ∑ 1 0 0 = 2 1 0 0 ( 1 0 0 + 1 ) = 2 1 0 0 ( 1 0 1 ) = 5 0 × 1 0 1 = 5 0 5 0 . k = 1 ∏ 7 = 1 × 2 × 3 × 4 × 5 × 6 × 7 = 7 ! = 5 0 4 0 therefore k = 1 ∑ 1 0 0 − k = 1 ∏ 7 = 5 0 5 0 − 5 0 4 0 = 1 0