calc
posted by Gabriela .
analyze the function ln x = cx^2 to find the unique value of c such that there is exactly one solution to the equation. to do this, find the value of c such that both sides of the equation have equivalent slopes at some point; this will give you a proper xcoordinate to work with.
Respond to this Question
Similar Questions

Math
4(j)7=9 Add 7 to both sides of the equation and you get 4 j = 16 Now divide both sides of the equation by 4 and you will find out what the value of j is. Whenever you perform the same mathematical operation on both sides of an equation, … 
unique solution
How do I show that the equation x^4 + 3x + 1 = 0, 2 <= x <= 1 has exactly one solution in the interval. Thanks. One way to do this is to use trial and error. split the interval (2,1) into 10 equal parts. Then evaluate the … 
Calc, Mean Value Theorem
Consider the function : 3x^3  2x^2  4x + 1 Find the average slope of this function on the interval. By the Mean Value Theorem, we know there exists a "c" in the open interval (2,3) such that f'(c) is equal to this mean slope. Find … 
math
How do I know that x^27=y is a function? 
Calculus AB
Analyze the function ln x=cx^2 to find the unique value of c such that there is exactly one solution to the equation. To do this find the value of c such that both sides of the equation have equivalent slopes at some point; this will … 
math
determine the value of k such that g(x)=3x+k intersects the quadratic function f(x)=2x^25x+3 at exactly one point determine the value(s) of k such that the linear function g(x)=4x+k does not intersect the parabola f(x)=3x^2x+4 
math
find the value of k such that the equation e^(2x)=krootx has exactly one solution. 
SAT math
I've really been stuck on these questions: 1. If ( x + 2 y )= 4 and am = 6, then 2amx + 4amy = ____ ? 
Functions  math
The function f is such that f(x) = 2x + 3 for x ≥ 0. The function g is such that g(x)= ax^2 + b for x ≤ q, where a, b and q are constants. The function fg is such that fg(x)= 6x^2 − 21 for x ≤ q. i)Find the values of a and … 
Algebra
Two graph never intersect. As such, the equation has no solutions. Create an equation where the left side is a linear function and the right side is a square root function. Make it so that the equation has exactly one solution.