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The answer depends on the labels of the sides which are 19 and 12.

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Q: What is the length of EF in the right triangle 19 and 12?
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A right triangle has a hypotenuse of 19 an a base of 12 what is length of the other leg?

The square root of 217


What length of EF in right triangle 19 12?

Use Pythagoras' theorem to find the 3rd side


A right triangle has a leg the length of 19 an the base the length of 12 what is the last leg length?

It depends on whether the leg of length 19 is the hypotenuse or not. If it is then the length of the other leg = sqrt(192 - 122) = sqrt(217) = 14.731 units If not, then the length of the other leg (which is the hypotenuse) = sqrt(192 + 122) = sqrt(505) = 22.472 units.


What are the lengths of the legs of a right triangle in which one acute angle measures 19 and the hypotenuse is 15 units long?

The side opposite the angle 19 degrees is given by 15sin 19 = 4.9 units, while the side adjacent the angle 19 degrees is given by 15cos 19 = 14.2 units. So answer = 4.9 units, 14.2 units.


Can you arrange 3 straight sticks of lengths 5 cm 12 cm and 19 cm into a triangle?

No. The length of the longest stick must be less than the total length of the other two.


Right triangle ABC has two legs of equal length. How long is a leg if the hypotenuse has a length of 19?

Each leg is the square root of 180.5 which is about 13.435 rounded to 3 decimal places


Triangle has two sides of length 4 and 15 What value could the length of the third side be?

The third side must be longer than 11 and shorter than 19.


How do you know the other two sides of right angled triangle if perimeter is 50 cm and hypotenuse is 12 cm?

I spent some time attempting to work this out by algebra and came to the conclusion that there is no (real) solution to this. This triangle does not exist. Rather than my writing a page on it which culminates in a quadratic equation without real roots, I will just point out that the two statements in this question can not both be true! If the hypotenuse (which is the longest side) is 12cm then the perimeter can not be 50cm! There is an error in either the hypotenuse given or the perimeter given. I wish I had spotted this a little sooner. ~ A simple reason why this cannot be a plausible length for the hypotenuse: The hypotenuse's length should be the greatest length in the triangle. If we subtract 12 from 50, we get 38. If the two sides were equal, then one leg's length is 19. 19 is greater than 12.


What is the smallest whole number larger than the perimeter of any triangle with a side length of 5 and a side length of 19?

It is 48.


The hypotenuse of a 30-60-90 triangle has length 19 What is the length of the side opposite the 60 angle?

If the hypotenuse of a 30-60-90 triangle has a length of 19, the length of the side opposite the 60 degree angle is: 16.45. (the other leg would be 9.5)sine 60 degrees = opposite/hypotenuseOpposite = 19*sine 60 degreesOpposite = 16.45448267 or 16.45 units to two decimal places


What type of triangle has the sides 12 inches 19 inches and 25 inches?

It is a scalene triangle that fits the given dinmensions


What is the length of the hypotenuse of a triangle with one leg nineteen centimetres and the other leg eight centimetres?

The length of the hypotenuse of a triangle with one leg 19 cm and the other leg eight cm is: 20.62 cm