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Q) Let 𝑆=(βˆ’1,∞) and 𝑓:𝑆→ℝ be defined as 𝑓(π‘₯)=∫130_(βˆ’1)^π‘₯ (𝑒^π‘‘βˆ’1)^11 (2π‘‘βˆ’1)^5 (π‘‘βˆ’2)^7 (π‘‘βˆ’3)^12 (2π‘‘βˆ’10Q) Let 𝑆=(βˆ’1,∞) and 𝑓:𝑆→ℝ be defined as 𝑓(π‘₯)=∫130_(βˆ’1)^π‘₯ (𝑒^π‘‘βˆ’1)^11 (2π‘‘βˆ’1)^5 (π‘‘βˆ’2)^7 (π‘‘βˆ’3)^12 (2π‘‘βˆ’10
Q) Let 𝑓:(0,∞)β†’R and F(x)=∫ ( 0 to x ) t𝑓(t)dt. If F(x^2 )=x^4+x^5 then βˆ‘129_(r=1)^12β€Š 𝑓(r^2 )Q) Let 𝑓:(0,∞)β†’R and F(x)=∫ ( 0 to x ) t𝑓(t)dt. If F(x^2 )=x^4+x^5 then βˆ‘129_(r=1)^12β€Š 𝑓(r^2 )
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Q) Let 𝑓:[βˆ’πœ‹/2,πœ‹/2]→𝑅 be a differentiable function such that 𝑓(0)=1/2. If the lim(π‘₯β†’0)β€Š(π‘₯∫0^π‘₯β€Šβ€Šπ‘“Q) Let 𝑓:[βˆ’πœ‹/2,πœ‹/2]→𝑅 be a differentiable function such that 𝑓(0)=1/2. If the lim(π‘₯β†’0)β€Š(π‘₯∫0^π‘₯β€Šβ€Šπ‘“
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