Examples of using Perfect square in English and their translations into Malay
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Colloquial
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Ecclesiastic
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Computer
I believe that's a perfect square.
Perfect square, height equals width.
I want to make this into a perfect square.
Well we have one perfect square there, and we have another perfect square there.
Well, we see here, we have one perfect square right there.
The whole purpose ofdoing that is to turn this left-hand side into a perfect square.
Well, in order for this left-hand side to be a perfect square, there has to be some number here.
We added 4 on the left-hand side because we wanted this to be a perfect square.
You see,completing the square is all about making the quadratic equation into a perfect square, engineering it, adding and subtracting from both sides so it becomes a perfect square. .
Now this, at least on the left hand side, is a perfect square.
Why is it that the last two digits of a perfect square are never both odd?
In the last video, we saw that these can be prettystraightforward to solve if the left-hand side is a perfect square.
And we really can't simplify this at all. This isthirteen. This is the same thing as thirteen times five, both of those are not perfect squares and they're both prime so you can't simplify this any more.
That was the whole point of adding this term to both sides, so it becomes a perfect square.
Now, just like the last problem,we want to turn this left-hand side into the perfect square of a binomial.
But what it allows me to do is express this part of the equation as a perfect square.
So if you had a positive 16 here,this would be a perfect square.
We want to be able to express part of this expression as a perfect square.
Calculate the probability that the chosen number is not a perfect square.
So let's think alittle bit about how we can turn this into a perfect square.
But we added 4 on purpose so thatthis left-hand side becomes a perfect square.
Now, we want to be able to express part of this expression as a perfect square.
This"completes the square", converting the left side into a perfect square.
And it really just builds off of what we did in the last video,where we solved quadratics using perfect squares.
Negative 6 squared is positive 36. The discriminant is positive. You would have a positive 36 under theradical right there, so not only is it positive, it's also a perfect square.
And we're going to see that the entire quadratic formula is actually derived from a notion like this,because you can actually turn any, you can turn any, quadratic equation into a perfect square equalling something else.
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