Примери коришћења These equations на Енглеском и њихови преводи на Српски
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What do these equations represent?
And we can solve for x using either of these equations.
These equations are difficult in general;
Catherine's entering these equations upstairs.
These equations are dependent on each other.
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But we could also answer more interesting questions with these equations.
Remember, all these equations really have the same form.
So we just have to algebraically manipulate these equations into this form.
These equations can be solved in a number of well-known ways.
The independent parameters in these equations are known as the degrees of freedom of the system.
These equations are based only on the value of the golden section.
And we can do that by taking this x andputting it back into one of these equations.
Solving these equations for the unknown coefficients b 1, b 2,….
And if you just think about it reasonably, all of these equations are about finding an x that satisfies this.
These equations are adapted to the conditions of the gas system in question.
Now we can substitute back into one of these equations up here to figure out the weight of a television.
These equations are called the kinematics equations  of the serial chain.[2].
And the king translates and says, well, the bird says,let's use one of these equations to solve for a variable.
These equations define the configuration of the chain in terms of its joint parameters.
And I think you're going to see that these equations require a few more steps than the ones we did in the last video.
These equations are called the forward kinematics equations  of the serial chain.[6].
Determine the number of solutions for each of these equations, and they give us three equations  right over here.
These equations can be rewritten in terms of charge and current using the relationships C= Q/V and V= IR(see Ohm's law).
Because you can actually rearranged each of these equations so that they look kind of in normal y equals mx plus b format.
He said these equations are so advanced that only someone who'd been studying physics their entire life- could've come up with them.
Since we know that the meter's voltage is the same in the two scenarios,we may set these equations equal to each other.
We then manipulate these equations with the help of control theory to create algorithms that stabilize the quad.
The easiest way is really just find two points on each of these  that satisfy each of these equations, and that's enough to define a line.
These equations, also known as coordinate conversion equations,  will enable you to convert from polar to.
Because what we will find is that as more and more complicated are these equations, you will not be able to simply think about them and do them in your head.