For the following demand equation compute the elasticity of demand and determine whether the demand is elastic, unitary, or inelastic at the indicated price. (Round your answer to three decimal places...

For the following demand equation compute the elasticity of demand and determine whether the demand is elastic, unitary, or inelastic at the indicated price. (Round your answer to three decimal places...

The area of an equilateral triangle is increasping at 10cm²/min. Find the rate at which the height is changing when the area is 16√3. im super stuck. Please help :(

Find each limit by evaluating the derivative of the function limh→0 ((3(2+h)2-(2+h)-10))/h

Find the absolute maximum and minimum values of the functions on the given region R. (a) f(x,y)=x2+y2-2x-2y; R is the closed region bounded by the triangle with vertices (0,0),...

Consider the function f(x,y) = xye-(1/8)((x^2)+(y^2)). (a) Find all critical points of the function and classify as relative maximum, minimum, or saddle point. (b) Show...

Evaluate analytically.

Evaluate analytically

Evaluate analytically.

Evaluate analytically.

Vector v has its initial point at (7, -9) and its terminal point at (-17, 4). Which unit vector is in the same direction as v?

Water is dripping into a funnel at a rate of 1 cm3 per minute. The upper part of the funnel is the shape of an inverted cone with a diameter of 10 cm and a height of 10 cm. A small wad of paper becomes...

Find the degree measure, to the nearest tenth, of the central angle whose intercepted are measures 14in in a circle of radius 12in.

So I did the derivative of the function g’(x)=(3x^2)-30x+63 which gives you the points x=7 and x=3 when you factorise but how do I incorporate the (0,6) interval for the answer?

A carpenter is assigned a job of installing a spa into a pre-existing deck. The dimensions of the deck are 2x wide by (3x + 4) long. The dimensions of the spa are 4x/3 long by x/4 wide. If the...

I can't find a definite answer for this question anywhere online, so I would love to see an actual numerical answer and an explanation for this. Thanks in advance.

I would like to know how do you determine which one is f(x) and which one is g(x).

Find the solution.

dy/dx= (2cx-x^-1)/((y^-1)-2cy) the c's are constants of integration. I am trying to find a differential equation for the family of curves: ln(xy)=c(x^2+y^2) and can't figure out...

integrate √[ (1+y)/(1-y) ]dy from -1 to 0 the answer is: (pi/2) -1

Graph the function.

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