It is a formula that is the reverse of another one.
I.e if you put x = 1 into a formula and get y = 5, with the inverse formula you would put x =5 and get y = 1.
To work out an inverse I will give an example:
Y = 2X + 7
there are 2 ways to do it, but my favourite is to replace ys with xs and vice versa so:
X = 2Y + 7
rearrange to get it as Y =...
2Y = X - 7
Y = (X-7)/2
Now put in a number like x = 5 into the top equation and you get y = 17 then putting x = 17 into the bottom equation you get 5, which means it is correct, the inverse.
For any number a (not zero) there exists a number 1/a such that a x (1/a) = 1
Put simply, the inverse of y=x^5+x^4+x is x=y^5+y^4+y. Unfortunately, this is a quintic function and there is no quintic formula.
The formula for the derivative of an inverse (finv)' = 1/(f' o (finv)) allows you get a formula for the derivative of the inverse of any function that you already know the derivative of. For example: What is the derivative of sqrt(x)? You could figure this out using the definition of the derivative, but it is complicated. You already know that the derivative of x2 is 2x. So let f = x2; finv = sqrt(x), f' = 2x. This gives: (sqrt(x))' = 1/(2 sqrt(x)). Now you have derived a "square root rule" with almost no work.
* *It is the reverse of the actionEx.Addition is the inverse of subtrationmultiplication is the inverse of division
Addition is the inverse operation of subtraction and multiplication is the inverse operation of division. The word inverse means "opposite".
f=by+xbygf*yt -gkft
For any number a (not zero) there exists a number 1/a such that a x (1/a) = 1
These are the for inverse operations:Multiplications inverse is divisionDivisions inverse is multiplicationAdditions inverse is subtractionSubtractions inverse is addition
Put simply, the inverse of y=x^5+x^4+x is x=y^5+y^4+y. Unfortunately, this is a quintic function and there is no quintic formula.
An inverse operation is an operation that undoes another operation. For example, addition and subtraction are inverse operations because adding a number and then subtracting the same number will result in the original value. Another example is multiplication and division.
The inverse transformation of Planck's constant 'h' is called the reduced Planck constant, denoted as 'h-bar' or ħ, and it is equal to h divided by 2π. The dimensional formula of h is energy multiplied by time, or [ML^2T^-1].
The formula for the derivative of an inverse (finv)' = 1/(f' o (finv)) allows you get a formula for the derivative of the inverse of any function that you already know the derivative of. For example: What is the derivative of sqrt(x)? You could figure this out using the definition of the derivative, but it is complicated. You already know that the derivative of x2 is 2x. So let f = x2; finv = sqrt(x), f' = 2x. This gives: (sqrt(x))' = 1/(2 sqrt(x)). Now you have derived a "square root rule" with almost no work.
it is the inverse of the reserve requirement. 1/rr. so if the required reserve is 10%, then MM would be 10.
"Inverse"
Additive inverse: -2.5 Multiplicative inverse: 0.4
Addition is the inverse of Subtraction. Division is the inverse of Multiplication. and then visa-versa. :-) Addition is the inverse of Subtraction. Division is the inverse of Multiplication. and then visa-versa. :-) the Answer is subtraction
There is no inverse for zero.