The sum of infinite terms of a decreasing GP is equal to the greatest value of the function f(x)=...

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The sum of infinite terms of decreasing GP is equal to the greatest value of function f(x)=x3+3x–9 The sum of infinite terms of decreasing GP is equal to the greatest value of function f(x)=x3+3x–9
If the sum of the terms of an infinitely decreasing GP is equal to the greatest value of the fuction If the sum of the terms of an infinitely decreasing GP is equal to the greatest value of the fuction
The sum of infinite terms of decreasing GP is equal to greatest value of function f(x) = x3 + 3x – 9 The sum of infinite terms of decreasing GP is equal to greatest value of function f(x) = x3 + 3x – 9
The sum of infinite decreasing GP such that the sum of whose first.. | jee mains maths | progression The sum of infinite decreasing GP such that the sum of whose first.. | jee mains maths | progression
What What's this infinite sum?
A visual infinite sum like you’ve never seen! A visual infinite sum like you’ve never seen!
Infinite Geometric Series Sum Infinite Geometric Series Sum
REMEMBER! Sum of Infinite Terms of GP REMEMBER! Sum of Infinite Terms of GP