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What else can I help you with?
What is an examples of linear functions in math?
f(x) = ax + b is a linear function of x, where a and b are constants.
How do you solve the limits of a definite integral?
By using the fundamental theorem of Calculus. i.e. The integral of f(x) = F(x), your limits are [a,b]. Solve: F(b) - F(a). The FTC, second part, says that if f is a continuous real valued function of [a,b] then the integral from a to b of f(x)= F(b) - F(a) where F is any antiderivative of f, that is, a function such that F'(x) = f(x). Example: Evaluate the integral form -2 to 3 of x^2. The integral form -2 to 3 of x^2 = F(-2) - F(3) = -2^3/3 - 3^3/3 = -8/3 - 27/3 = -35/3
What best describes the asymptote of an exponential function of the form F(x)b x?
what symbol best describes the asymptote of an exponential function of the form F(x)=bx
What do you mean by reflexive function in calculusmaths?
a function y=f(x) is said to be reflexive if x=f(y). generally of the form :- y= (ax+b)/(cx-a) where a,b,c are constants. ex:- y=(3x+5)/(4x-3)
Is a(b) a function?
No. It may be part of notation that indicates a function, but by itself it does not mean anything and is surely not a function.
What kind of continuous function can change sign but is never zero?
If the function is continuous in the interval [a,b] where f(a)*f(b) < 0 (f(x) changes sign ) , then there must be a point c in the interval a<c<b such that f(c) = 0 . In other words , continuous function f in the interval [a,b] receives all all values between f(a) and f(b)
How do you know if a function is linear?
F is linear when F(a+b) = F(a) + F(b) and if F(Ax) = AF(x) where A=constant
What is piecewise smooth function?
f is a piecewise smooth funtion on [a,b] if f and f ' are piecewise continuous on [a,b]
Which function is the inverse of F(X) BX?
To find the inverse of the function ( F(X) = BX ), where ( B ) is a constant, you need to solve for ( X ) in terms of ( F(X) ). This gives you ( X = \frac{F(X)}{B} ). Thus, the inverse function is ( F^{-1}(Y) = \frac{Y}{B} ), where ( Y ) is the output of the original function.
Do all functions have inverses If no which ones do?
No. In general, a function f (from set A to set B) has an inverse if, for any elements a and b in A [f(a) and f(b) in B], f(a) = f(b) imples that a = b. Strictly speaking then, y = x2 does not have an inverse because each value of x2 (except 0) maps on to 2 distinct values of y. This does not accord with the definition of a function. For example, f(-2) = f(2) = 4 but -2 is not 2 so sqrt is technically NOT a function.
What is the equation f?
The letter f represents function notation, and replaces y as a variable. f(x)=ax+b is a linear function.
What is the relationship between relation and function?
A function is a relationship that is one-to-one or many-to-one but not one-to-many. Thus, if a and b are in the domain of the function, then their images in the range, f(a) and f(b) MUST be equal.
What function is the inverse of F(x) bx?
The inverse of the function ( F(x) = bx ) is ( F^{-1}(x) = \frac{x}{b} ), provided that ( b \neq 0 ). This is derived by solving the equation ( y = bx ) for ( x ), which gives ( x = \frac{y}{b} ). Thus, the inverse function effectively "undoes" the multiplication by ( b ).
How do you write a Transfer letter from F and B department to Front Office department?
how to write a transfer letter from housekeeping department to front office
What is the definition of property of equality of exponential function?
For any function f(x) with domain D, if a=b is an element of D, then f(a)=f(b). (Never seen it, but is true and replaces all other properties of equality.)
The employed of the F and B department duties and responsibilities?
tang ina mo
If (4 -5) is on the graph of F(x) which point must be on the graph of the inverse function F -1(x)?
If the point (4, -5) is on the graph of the function F(x), then the point (-5, 4) must be on the graph of the inverse function F⁻¹(x). This is because the inverse function swaps the x and y coordinates of the original function's points. Therefore, for every point (a, b) on F(x), the corresponding point (b, a) will be on F⁻¹(x).
