Examples of using Squared in English and their translations into Turkish
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
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Programming
V" of"X" squared.
And then, we want to add this squared.
So with x squared, I'm going to do two things.
But it was a over s squared.
Squared is a smaller number than 1.05 squared.
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We're asked to simplify 9 squared.
Squared is 3x squared. And 49 is 7 squared, or negative 7 squared.
So, on the left-hand side I will put the 4y squared.
Because you're taking x squared, you always get positive values.
Let's multiply both sides of the equation times x squared.
So we could say, 3 squared plus 4 squared is equal to r squared.
And so this is going to be equaled to AD squared.
Because then when we would have z squared minus 2 squared, which is 4.
And so the area of that diskis going to equal pi r squared.
So let's just focus on the x squared and see what happens when we scale it.
Let's say I had f of x is equal to, let's say, x squared.
Well, this thing, sine squared plus cosine squared of any angle is 1.
You could divide both sides by b squared, I guess.
Squared plus 4 squared is equal to the hypotenuse squared, or r squared.
And then you have b times b, or you have b squared.
In a right triangle, the sum of the squared sides equal the hypotenuse square.
That's what I just substituted for the sine squared of a.
So if we map that to that, x squared is x squared.
I take the value for pi and multiply it by the radius squared.
Well in that situation, that literally means multiplying x squared by itself, three times.
Our upper bound, you can say,is the graph y is equal to x squared.
So you could say it's equivalent to 49 times x squared minus y squared.
So I'm essentially taking the length of this vector squared.
So if Iwere to factor this completely I get 3t plus 2 squared.
In this case, the antiderivative of this is just the natural log of 1 plus v squared.