Examples of using Hypotenuse in English and their translations into Vietnamese
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Colloquial
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Ecclesiastic
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Computer
If the legs are both one then the hypotenuse is something that, when squared, gives two.
For hypotenuse, I think of"cut the hype, cause it reminds me of cuttin' a corner.
As pointed out in the introduction, if c denotes the length of the hypotenuse and a and b denote the lengths of the other two sides, Pythagoras' theorem can be
The ratio of the opposite to the hypotenuse is always going to be the same, even if the actual triangle were a larger triangle
If there's a ratio in simlest form at least one of the numbers is odd and since the hypotenuse has to literally be divisible by two, then the leg
Use incremental development to write a function called hypotenuse that returns the length of the hypotenuse of a right triangle given the lengths of the two legs as parameters.
two half stars top and bottom along the hypotenuse of the triangle.
so the adjacent over the hypotenuse, the adjacent, which is 4, over the hypotenuse, 4 over 5.
the same rational length, Hippasus is said to have shown, its hypotenuse cannot have a rational length.
that is sometimes useful: rather than search the program for all the places that use hypotenuse, you can run the program and use the error
47 in Book 1,[16] demonstrates that the area of the square on the hypotenuse is the sum of the areas of the other two squares.
The fact is that in this case you will need to recall the school curriculum when you studied the Pythagorean theorem about the square of the hypotenuse, which is equal to two squares of the legs.
the ship's anchor cable, so that's the opposite. so the cable is the hypotenuse.
4 centimeters long, then the theorem tells us that the length of the hypotenuse is equal to 5 centimeters, since 32+ 42= 52.
steel expanded plate mesh, we have to choose the strong toughness of metal plate because the angle between hypotenuse and the straight edge is too larger.
He did this by demonstrating that if the hypotenuse of an isosceles right triangle was indeed commensurable with a leg, then one of those lengths measured in that unit of measure must be both odd and even, which is impossible.
Mathematical and logical propositions(e.g."that the square of the hypotenuse is equal to the square of the two sides")
He did this by demonstrating that if the hypotenuse of an isoscelesrighttriangle was indeed commensurable with a leg, then one of those lengths measured in that unit of measure must be both odd and even, which is impossible.
this line is tangent to the smaller circle and perpendicular to its radius at that point, so d and r are sides of a right-angled triangle with hypotenuse R, and the area of the annulus is given by.
these 25 squares are, and in the same way, you can cut out the 25 hypotenuse squares and fit them into the two leg squares.
