- #1
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Find area of: ∫ (1 + √(9 - x^2))dx [-3,0]
Solution:
∫ (1 + √(9 - (x - 3)^2))dx [0,3]
= ∫ (1 + √(x)*√(6-x))dx [0,3]
Δx = 3/n
Ʃ√(3i/n)*Ʃ√(6 - 3i/n) +Ʃ 1 i = 1, n = n
I am stuck right here... I know that the notation for a constant is 1(n)..
but is there one for a square root? Would is be (n(n+1)/2)^(1/2) ???
Solution:
∫ (1 + √(9 - (x - 3)^2))dx [0,3]
= ∫ (1 + √(x)*√(6-x))dx [0,3]
Δx = 3/n
Ʃ√(3i/n)*Ʃ√(6 - 3i/n) +Ʃ 1 i = 1, n = n
I am stuck right here... I know that the notation for a constant is 1(n)..
but is there one for a square root? Would is be (n(n+1)/2)^(1/2) ???