5. f(x)=e^xsinx [/tex].
Simple and best practice solution for f(x)=-x^2-2x-1 equation. Check how easy it is, and learn it for the future. Our solution is simple, and easy to understand, so don`t hesitate to use it as a solution of your homework.
Updated: If you are saying (x)=(x^2 - 2)/(x-1) [please update your equation with brackets and powers if this is incorrect] to determine the instantaneous rate of change, we need to calculate the derivative, and then substitute our value of x=2 to obtain the instantantaneous rate of change.
Question 124256This question is from textbook Structure and Method Book 1 : For the function f(x)=x^2-2x+1 (a)find f(0) (b)solve f(x)=0 This question is from textbook Structure and Method Book 1. Answer by MathLover1(12345) (Show Source)
Calculate the price she paid for the painting. 5. Solve the simultaneous equation: 3x= 7y 12y= 5x-1' and find homework help for other Math questions at eNotes.
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Find all polynomials $p$ such that $p(x+1)=p(x)+2x+1.$ I obtained $p(1)=p(-1).$ I claimed that $p(x)=x^2$ but was unable to prove it. Any help will be appreciated.
Находим значение данной функции в точке х=1, получаем: f (x0)=f (1) = 1. Найдем производную данной функции по формуле производной степени
For functions, the two notations mean the exact same thing, but "f(x)" gives you more flexibility and more information. You used to say "y = 2x + 3; solve for y when x = –1". Now you say "f(x) = 2x + 3; find f(–1)" (pronounced as "f-of-x is 2x plus three; find f-of-negative-one").
is there a more general way to solve this sort of problem? You've manipulated $x^2 + 2x-1$ into a form that is meaningful to $f(x+2)$, but it seems like you've done it in a sort of trial-and-error way (a heuristic way).