Examples of using Two equations in English and their translations into Hungarian
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Colloquial
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Official
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Medicine
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Ecclesiastic
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Financial
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Programming
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Official/political
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Computer
Combining the two equations.
The two equations can be equivalently written as.
Combining these two equations.
The first two equations can then be written as.
So, combining those two equations.
Thus, the first two equations may be combined to form.
From this, we derive two equations.
Combining these two equations, we obtain the following relation.
Therefore, we get two equations.
The previous two equations can only be simultaneously satisfied if.
By combining the preceding two equations.
Tell whether two equations are equivilant.
There are four unknowns, but only two equations.
Subtracting the two equations from each other gives the following.
I have two unknowns, I need two equations.
It is visible, that the two equations are very similar and we can use that to determine the value of, using the methods applied in case of state feedback.
Through the Z coordinates, we are going to get two equations.
If we combine the two equations together.
Because there are two unknowns, we need two equations.
If there are two variables, you need at least two equations to be able to find the value of each variable.
If we have two unknown factors, then we need two equations.
In the same publication,Simpson also gives the generalization to systems of two equations and notes that Newton's method can be used for solving optimization problems by setting the gradient to zero.
To find out two unknowns, you need two equations.
Therefore, measurements at two wavelengths yields two equations in two unknowns and will suffice to determine the amount concentrations c1 and c2 as long as the molar attenuation coefficient of the two components, ε1 and ε2 are known at both wavelengths.
Since we have two unknowns we need to obtain two equations.
If we have two unknown variables then we would need at least two equations to solve the variable.
It's unlikely when dealing withappliances in the home to need to use the last two equations.
Since we have two unknowns we need to obtain two equations.
You only really need to remember the first equation and if you know basicalgebra you can rearrange to give the other two equations.
However sublime are the researches on fluids which we owe to the Messrs. Bernoulli, Clairaut and d'Alembert, they flow so naturally from my two general formulae that one cannot sufficiently admire this accord of their profoundmeditations with the simplicity of the principles from which I have drawn my two equations, and to which I was led immediately by the first axioms of mechanics.36.
