Let f(x) = (2^(x+2)+16)/(2^(2x+1)+2^(x+4)+32) . Then the value of 8(f(1/15)+f(2/15)+⋯+f(59/15) ) is

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Q) Let f(x)=(2^(x+2)+16)/(2^(2x+1)+2^(x+4)+32). Then the value of 8(f(1/15)+f(2/15)+…+f(59/15)) Q) Let f(x)=(2^(x+2)+16)/(2^(2x+1)+2^(x+4)+32). Then the value of 8(f(1/15)+f(2/15)+…+f(59/15))
Q) Let f(x)=(2^(x+2)+16)/(2^(2x+1)+2^(x+4)+32). Then the value of 8(f(1/15)+f(2/15)+…+f(59/15)) Q) Let f(x)=(2^(x+2)+16)/(2^(2x+1)+2^(x+4)+32). Then the value of 8(f(1/15)+f(2/15)+…+f(59/15))
Let f(x) = 2^x+2 +16/2^2x+2 +2^x+4+32. Then the value of 8(f(1/15)+f(2/15)+..+f(59/15)) is equal to Let f(x) = 2^x+2 +16/2^2x+2 +2^x+4+32. Then the value of 8(f(1/15)+f(2/15)+..+f(59/15)) is equal to
Let f(x) = (2^(x+2)+16)/(2^(2x+1)+2^(x+4)+32) . Then the value of 8(f(1/15)+f(2/15)+⋯+f(59/15)) Let f(x) = (2^(x+2)+16)/(2^(2x+1)+2^(x+4)+32) . Then the value of 8(f(1/15)+f(2/15)+⋯+f(59/15))
Q) Let f(x)=(2^(x+2)+16)/(2^(2x+1)+2^(x+4)+32). Then the value of 8(f(1/15)+f(2/15)+…+f(59/15)) Q) Let f(x)=(2^(x+2)+16)/(2^(2x+1)+2^(x+4)+32). Then the value of 8(f(1/15)+f(2/15)+…+f(59/15))
Q) Let f(x)=(2^(x+2)+16)/(2^(2x+1)+2^(x+4)+32). Then the value of 8(f(1/15)+f(2/15)+…+f(59/15)) Q) Let f(x)=(2^(x+2)+16)/(2^(2x+1)+2^(x+4)+32). Then the value of 8(f(1/15)+f(2/15)+…+f(59/15))
Q) Let f(x)=(2^(x+2)+16)/(2^(2x+1)+2^(x+4)+32). Then the value of 8(f(1/15)+f(2/15)+…+f(59/15)) Q) Let f(x)=(2^(x+2)+16)/(2^(2x+1)+2^(x+4)+32). Then the value of 8(f(1/15)+f(2/15)+…+f(59/15))
Let f:[-1,2]→R be given by f(x) = 2x^2+x+[x^2] - [x], where [t] denotes the greatest integer less Let f:[-1,2]→R be given by f(x) = 2x^2+x+[x^2] - [x], where [t] denotes the greatest integer less