
Yefim S. answered 03/02/21
Tutor
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Math Tutor with Experience
y' = secxtanx; y = ∫secxtanxdx = secx + C;
y(0) = sec0 + C = 1; C = 0
So, y = secx
Nic C.
asked 03/02/21Find the equation of the curve that passes through the point (x, y) = (0, 1) and has an arc length on the interval given by the integral
y = tan(x) | |
y = tan-1(x) | |
y = sec(x)tan(x) | |
y = sec(x) |
Yefim S. answered 03/02/21
Math Tutor with Experience
y' = secxtanx; y = ∫secxtanxdx = secx + C;
y(0) = sec0 + C = 1; C = 0
So, y = secx
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