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What does the polar equation #theta=arcsin(1-3r)# represent?
What is the integral of #dy/e^y#?
How do you evaluate the integral #int cscx-sinx# from #[pi/4, pi/2]#?
Water is being poured into a hemispherical bowl of radius 3 inch at the rate of 1 inch^3/s. How fast is the water level rising when the water is 1 inch deep ?
How do you find the maximum, minimum and inflection points and concavity for the function #y=16x + 1/x^2#?
How do you implicitly differentiate #9=e^y/sin^2x-e^x/cos^2y#?
How do you differentiate #g(x) = (x-1)(x-2)(x-3)# using the product rule?
How do you find the equation of a line tangent to the function #y=(x^3+3x^2)/x# at x=1?
How do you find #lim 1/sqrtx-1/x# as #x->0^+#?
How do you find the derivative of #4-(x^2)sinx#?
How do you solve #y'=-xy+sqrty# given y(0)=1?
How do you show that the graphs of the two equations y=x and y=1/x have tangent lines that are perpendicular to each other at their point of intersection?
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