0
What else can I help you with?
True are false A triangle with sides lengths 40 75 and 84 are a right triangle?
False.
A triangle has sides of lengths 6 2 and 7 is it a right triangle?
No. For a right angle triangle, the sum of the squares of the shorter sides equals the square of the longer side (the hypotenuse): 22 + 62 = 40 72 = 49
Can a triangle have side lengths of 2 and 6?
Yes. One example would be an yes. One example would be an isosceles triangle with sides equal to 2,6 and 6. Another would be a right triangle with sides 1,6 and sq-root of 40 (approx 6.34)
Can a triangle be made with side lengths of 20 20 and 40?
Oh, dude, let me break it down for you. So, for a triangle to exist, the sum of the lengths of any two sides must be greater than the length of the third side. In this case, 20 + 20 is 40, which is equal to the third side length. So, no triangle here, just a straight line. Like, nice try, but not today.
What is the length of side AB with 30 and 40 degrees?
To find the length of side AB in a triangle with angles of 30 and 40 degrees, we need additional information, such as the length of another side or the type of triangle (e.g., right triangle). If it's a right triangle and we know the length of one side, we can use trigonometric ratios (sine, cosine, or tangent) to calculate side AB. Without this information, we cannot determine the length of side AB.
True are false A triangle with sides lengths 40 75 and 84 are a right triangle?
False.
A triangle has sides of lengths 6 2 and 7 is it a right triangle?
No. For a right angle triangle, the sum of the squares of the shorter sides equals the square of the longer side (the hypotenuse): 22 + 62 = 40 72 = 49
Can you have a triangle with side lengths of 20 centimeters 40 centimeters and 50 centimeters?
Yes you can.
Can 18 m24 m30 m be the side lengths of a right triangle?
Yes because the given dimensions comply with Pythagoras' theorem for a right angle triangle.
A triangle with sides of lengths 40 75 and 84 is a right triangle?
False because it does not comply with Pythagoras' theorem.
Can the numbers 24 32 40 be the lengths of the three sides of a right triangle?
Yes because they comply with Pythagoras' theorem for a right angle triangle
Can a triangle have side lengths of 2 and 6?
Yes. One example would be an yes. One example would be an isosceles triangle with sides equal to 2,6 and 6. Another would be a right triangle with sides 1,6 and sq-root of 40 (approx 6.34)
Can a triangle be made with side lengths of 20 20 and 40?
Oh, dude, let me break it down for you. So, for a triangle to exist, the sum of the lengths of any two sides must be greater than the length of the third side. In this case, 20 + 20 is 40, which is equal to the third side length. So, no triangle here, just a straight line. Like, nice try, but not today.
How long is the shorter leg of a right triangle with a side of 8 inches and a hypotenuse of 40 inches?
A right triangle with a hypotenuse of 40 inches and a side of 8 inches has a leg length of 39.19 inches so the shorter leg IS 8 inches.
What is the length of side AB with 30 and 40 degrees?
To find the length of side AB in a triangle with angles of 30 and 40 degrees, we need additional information, such as the length of another side or the type of triangle (e.g., right triangle). If it's a right triangle and we know the length of one side, we can use trigonometric ratios (sine, cosine, or tangent) to calculate side AB. Without this information, we cannot determine the length of side AB.
What is the length of side BC of 30 and 40?
To find the length of side BC, we can use the Pythagorean theorem if sides 30 and 40 are the lengths of the two legs of a right triangle. In this case, side BC would be the hypotenuse, calculated as follows: ( BC = \sqrt{30^2 + 40^2} = \sqrt{900 + 1600} = \sqrt{2500} = 50 ). Thus, the length of side BC is 50.
How many possible right triangles have an area of 20 units squared?
An infinite number. All you need is any right triangle where the product of the lengths of the two legs is 40.
