Let f be the function defined as follows: F(x) ={ |x-1|+2, for x<1 . ax2+bx, for 1≤x<2 where a and b are constants . ...

Let f be the function defined as follows: F(x) ={ |x-1|+2, for x<1 . ax2+bx, for 1≤x<2 where a and b are constants . ...

1. People with sensitive skin must be careful about the amount of time spent in direct sunglight. The relation gives the the maximum amount of time that a person with sensitive skin can spend in direct...

Let f be the function defined as follows: F(x) ={ |x-1|+2, for x<1 ax2+bx, for 1≤x<2 where a and...

F(x) ={ |x-1|+2, for x<1 . ax2+bx, for 1≤x<2 where a and b are constants . 5x-10, for x≥2 Use...

Let f be the function defined as follows: F(x) ={ |x-1|+2, for x<1 . ax2+bx, for 1≤x<2 where a and b are constants . ...

How to get the derivative of e^2x+x*e^x+x^2*lnx

find the equation for the line that passes through the point (4,-9) and is parallel to the line 4x-8y=7

2ln (y+1) = ln (y2 - 1) + ln5

let f(x)=7x^2 ... Find a value A such that the average rate of change of f(x) from 1 to A equals 70

2. A baker makes one batch of cookie dough, following his favorite cookie recipe. The dough will be divided evenly into some number n of cookies. The width w (in inches) of each cookie will depend...

resolve the vector into it's vertical and horizontal components and state the magnitudes of each component

As part of a project, I need to create a related rates problem. I made one, but when I work it out, I get an answer that doesn’t look right. This is the problem: A bird is flying north at a speed...

f(x)=x^3 (f(x+Δx)+f(x))/Δx (Δx≠0)

starting equation: f(x) = −x^3 (domain (−∞, +∞)) answer choices: (−x)^3 (x)^3 −(x^3)

How do I solve this Pre-Calculus problem?

using excel.

5) A 7 ft tall person is walking away from a 20 ft tall lamppost at a rate of 5 ft/sec. Assume the scenario can be modeled with right triangles. At what rate is the length of the person's shadow changing...

if the price is given p(q)=49-q at q units sold and the total cost is given c(q)=1/8q^2+4q+200 for producting the q units. Determine the level of production qu where the profit p(q) is maximized...

∫∫ 2x+1 dA R= { (x,y): 0≤x≤2 , 0≤y≤1 }

initial value problem dv/dt = 7/(1+t^2) +(sect)^2 v(0)=3 v=?