Does 9 40 41 make a right triangle?
Yes, 9, 40, 41 is a Pythagorean Triple and sides of a right triangle.
How do you know if side lengths can form a right triangle?
longest side of a triangle is equal to the sum of the squares of the lengths of the other two sides, then the triangle is a right triangle.
Which of the following are not the sides of a right triangle?
Answer. Answer: In the Right-angled triangle square of the hypotenuse is equal to the sum of the square of the base and perpendicular and hypotenuse is the longest side of the triangle. Hence this is the side of Right angled triangle.
Which is the longest side of a right triangle?
hypotenuse
Which of the following Cannot be the side of a right angle?
2cm,2cm and 4cm can not be the sidea of a right angled triangle becuase they didn’t follow the rule of pythagorous theorem or addition law of triangle.
Which is the longest side in the triangle PQR right angled at P?
QR
Which Cannot be the side of triangle?
Since, sum of two sides of a triangle is always greater than the third side. Therefore, it cannot be the sides of a triangle.
Which of the following Cannot be the sides of a right triangle 2 cm 2 cm 4 cm?
Answer. option – a. it isn’t possible to form a triangle with the sides 2cm, 2cm, 4cm because 2,2,4 are not pythogras triplets.
Which of the following Cannot be the sides of a right triangle * 1 point а 2 cm 2 cm 4 cm B 5 cm 12 cm 13 cm C 6 cm 8 cm 10 cm D 3 cm 4?
For a triangle to be a right angle triangle, the square of the largest side is equal to the sum of squares of other two sides. So, 36+6.25=42.25 which means it is a right angle triangle. It will form the right angle between sides 6 cm and 2.5 cm. 4+4≠25, which means it is not a right angle triangle.
Can 2 cm 2 cm 5 cm be the sides of a right angled triangle justify?
(ii) 2 cm, 2 cm, 5 cm. (iii) 1.5 cm, 2cm, 2.5 cm. Therefore, given sides are of the right angled triangle. Therefore, the given sides are not of the right angled triangle.
Which of the following Cannot be the side of a triangle 4.5 cm 3.5 cm 6.4 cm?
The sum of the two sides is equal to the sum of third side. So, it cannot form a triangle.
Which of the following Cannot be the sides of a triangle a 3 cm 4 cm 5 cm b 2 cm 4 cm 6 cm C 2.5 cm 3.5 cm 4.5 cm D 2.3 cm 6.4 cm 5.2 cm?
Correct answer is (b) 2 cm, 4 cm, 6 cm.
Is it possible to have a triangle with the following sides?
In a triangle, the sum of the lengths of either two sides is always greater than the third side. Given that, the sides of the triangle are 3 cm, 6 cm, 7 cm. Hence, this triangle is possible.
Which of the following Cannot be the sides of a triangle class 7?
Answer. The measurements 1, 2, 3 cannot be the sides of the triangle.
What type of triangle has side lengths of 3/4 and 5 cm?
What is a 3-4-5 Right Triangle? A 3-4-5 right triangle is a triangle whose side lengths are in the ratio of 3:4:5. In other words, a 3-4-5 triangle has the ratio of the sides in whole numbers called Pythagorean Triples.
In which case of the following length is the side of a triangle?
Answer. Answer: the triangle inequality states that for any triangle, the sum of the lengths of any two sides must be greater than or equal to the length of the remaining side.
What are types of triangle?
What are the types of triangle?
- The sum of angles in any triangle is 180°.
- An equilateral triangle has three equal sides and angles.
- An isosceles triangle can be drawn in many different ways.
- A right-angled triangle has one 90° angle.
What are 4 types of triangles?
This math worksheet gives your child practice identifying equilateral, isosceles, scalene, and right triangles.
What are the six type of triangle?
The six types of triangles are: isosceles, equilateral, scalene, obtuse, acute, and right.
- An isosceles triangle is a triangle with two congruent sides and one unique side and angle.
- An equilateral triangle is a triangle with three congruent sides and three congruent angles.
What is a long triangle called?
There are different names for the types of triangles. There are three types of triangle based on the length of the sides: equilateral, isosceles, and scalene. The green lines mark the sides of equal (the same) length.