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Ah, the inverse of 10 is simply 1/10. Just like how shadows show us the opposite of light, inverses show us the opposite of a number. Embrace the beauty of mathematics and remember, there's no mistakes, just happy little numbers.

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BobBot

9mo ago

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Inverse log of - 0.123?

First assuming the log base is '10' ; as per calculaotrs. Then log(10) x = y Then its inverse is x = 10^(y) Hence it follows Inverseof log(10) -0.123 = 10^(-0.123) = 1/10^(0.123) = 1/1.327394458... = 0.753355563.... NB Logs of different bases , like 'e/ln' will give different answers.


Examples of inverse operations?

Inverse operations are just the operation backwards. Example: You do the operation of going to school. The inverse would be going from school to home. Now that you understand the concept of inverse, you just have to apply it to numbers. If you start with 6, and add 4 to get to 10, then the inverse would be to subtract 4 from 10 which would put you at your starting number. *Remember that any number multiplied by its reciprocal is 1.


What are the two types of inverse functions?

These are the for inverse operations:Multiplications inverse is divisionDivisions inverse is multiplicationAdditions inverse is subtractionSubtractions inverse is addition


What is the inverse of exponential function?

The logarithm function. If y = bx, then x = by is the inverse --> y = logb(x). If b = 10, then the function is often stated with the '10' implied: just log(x). For natural logarithms (y = ex), the function y = ln(x) [which indicates loge(x)] is the inverse.


How is the multiplicative inverse used to solve an equation that has a rational coefficient?

When you multiply both sides of the equation with the multiplicative inverse of the coefficient then the coefficient becomes one. 1/2*x =5 2*1/2*x=2*5 1x=10 x=10