Question: Approximate int_3^6 (1)/(x^(2)) using the midpoint rule with n=3 (Don t use the fundamental theonem) Just express lim_(n->infty )sum_(i=1)^n (3lnx_(i)-4x_(i)^(7)+2x_(i)^(3)cosx_(i))Delta x as an integral on
Approximate
\\\\int_3^6 (1)/(x^(2))using the midpoint rule with
n=3(Don
tuse the fundamental theonem)\ Just express
\\\\lim_(n->\\\\infty )\\\\sum_(i=1)^n (3lnx_(i)-4x_(i)^(7)+2x_(i)^(3)cosx_(i))\\\\Delta xas an integral on
-2,5(Don' integrate)\ Find the area of the region bounded above by
y=x^(2)+5, bounded below by
y=(1)/(2)x-2, and bounded on the sides by
x=0and
x=5.\ Provide a formula for the volume of a hemisphere (half of a sphere) using the integration method. Do the calculation directly, not by finding the volume of a sphere and dividing it by 2

1. Approximate 36x21 using the midpoint rule with n=3 (Don't use the fundamental theonem). 2. Just express limni=1n(3lnxi4xi7+2xi3cosxi)x as an integrat on [2,5] (Don't integrate) 3. Find the area of the region bounded above by y=x2+5, bounded below by y=21x2, and bounded on the sides by x=0 and x=5. 4. Provide a formula for the volume of a hemisphere (half of a sphere) using the integration method. Do the calculation directly, not by finding the volume of a sphere and dividing it by 2
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