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A price p (in dollars) and demand x for a product are related by:
2x^2+5xp+50p^2=24800.

If the price is increasing at a rate of 2 dollars per month when the price is 20 dollars, find the rate of change of the demand.
Calculate lim x tends ∞− x^2 ln(x^2+1/x^2)^3
Calculate lim x→ 0(3^x/x-2^x/x)
What value assigned to f (x) at x = 2 will make the function f defined by
4
6
( ) 2
2

+ −
=
x
x x
f x continuous?
State whether the following statements are true or false. Justify your answer. a) The level curves of x/yz=are hyperbolas. b) 2222)0,0()y,x(yxyxlim+−→does not exist. c) The set }0z,0y,0x|)z,y,x{(<>>is a domain in 3R. d) The work done by the Force )x,y()y,x(F−=in moving a particle along the boundary of the ellipse 36y4x922=−+is 6. e) The function xyze)z,y,x(f=is integrable over ].1,0[]1,0[]1,0[××
Find the slope of the line bisectng the angle from the line through (2,3) and(10,9) to the line (3,15) and (10,9).
Answer please its 'asap'
why under-root 2 is irrationnal number??
Limit Question ;
Limit(x->infinity) ((1+x^2)^(e^(-x)))
how many grains of rice would it take to cover florida one meter deep
1. Projectile Range
The range r of a projectile fired with an initial velocity at an angle with the horizontal is R= (initial velocity)^2Sin2(angle)/g where g is the acceleration due to gravity. Find the angle such that the range is maximum.

2. Illumination
A light source is located over the center of a circular table of diameter 4 feet. Find the height h of the light source such that the illumination I at the perimeter of the table is maximum if I=k(sina)/s^2, where s is the slant height, a is the angle at which the light strikes the table, and k is a constant.
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