Examples of using Pythagorean theorem in English and their translations into Thai
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Ecclesiastic
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Ecclesiastic
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Computer
You could have used the Pythagorean Theorem or compared across these triangles, but we're not going to worry about that right now.
And then once I have right triangles, then now I can start to use trig functions and the Pythagorean theorem, et cetera, et cetera.
This is going to be the square root of dx squared plus dy squared, straight up from the Pythagorean theorem.
A prominent mathematician Pythagoras, whose main formula used extensively today- the Pythagorean theorem.
In addition to the main function- distance measurement, also allows you to calculate the area of the room, its volume, indirect measurements by the Pythagorean theorem, as well as calculations using the protractor.
Cube button- select the mode of operationroulettes when measuring the area, volume or calculating the length of the leg or hypotenuse by the Pythagorean theorem for me personally, not relevant, but there is this function is not sorry.
Pythagorean theorem.
Pythagorean theorem.
Pythagorean theorem of 2 squared plus 5 squared.
And now we can do the Pythagorean theorem.
And what are you even talking about the Pythagorean theorem?
I know a little bit about the Pythagorean theorem.
So we're going to break out a little trigonometry and actually just a little Pythagorean theorem.
If this becomes a right angle, then this term disappears and you're just left with the Pythagorean theorem.
And in this case it's going to be kind of the distance formula to the Pythagorean theorem n 3 dimensions.
So if this is a right triangle, then we could have used the Pythagorean theorem somehow, but now we can't.
Well, one thing we can do is, if we can figure out this guy right here, we could use the Pythagorean theorem.
You can even use the Pythagorean theorem to figure out when you know one of them you could figure out the other one.
So from the Pythagorean theorem, we know that this squared plus this squared must be equal to r distance squared, so this is where the distance formula comes from.
It satisfies the pythagorean theorem and if you remember some of your work from 30 60 90 triangles that you might have learned in geometry, you might recognize that this is a 30 60 90 triangle.