Examples of using Multiply both sides in English and their translations into Polish
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Colloquial
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Official
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Medicine
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Ecclesiastic
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Ecclesiastic
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Financial
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Official/political
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Programming
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Computer
now we can multiply both sides of this equation by the inverse.
we can multiply both sides of this by 3, just make it look nicer.
And then if that's true then we can multiply both sides by x and we get xu is equal to delta x.
Multiply both sides by r and you get x is equal to r cosine theta.
Multiply both sides by b squared.
Multiply both sides of this equation by e to the x,
we can multiply both sides of this equation by x plus 3.
And in the previous video, we figured out that a possible integrating factor is that we could just multiply both sides by x.
then we can multiply both sides-- you can say the left side of both sides of this equation by a inverse.
how much does u change for given change in x, you can multiply both sides times dx.
the easiest one I can think of is multiply both sides by 3.
I guess some function that we could multiply both sides of this equation by, that would make it an exact differential equation?
remember when you divide or multiply both sides of an inequality by a negative number,
And then let's say multiply both sides by minus 4 and you get y squared is equal to-- see the minus cancels out with that and then 4 over 16 is x squared over 4 minus 4 and so y is equal to plus or minus square root of x squared over 4 minus 4.
You can imagine multiplying both sides by dx, and you could get dy is equal to 2dx.
I'm just multiplying both sides of this equation times y. y times the natural log of x plus 1.
This mu of x is-- when we multiply it, the goal is, after multiplying both sides of the equation by it, we should have an exact equation.
either by cross multiplication or by solving for x in the usual manner by multiplying both sides by x.
But if you imagine multiplying both sides of the equation by a very small dt or this exact dt, you would get dr is equal to-- I will just leave it like this. dx/dt times dt.
We multiply both sides by x.