Home
Class 7
MATHS
Fill in the balnks : (i) In a right tr...

Fill in the balnks :
(i) In a right triangle, the square of the hypotenuse is equal to the……….of the square of the other two sides.
(ii) If the square of one side of a triangle is equal to the sum of the squares of the other two sides, then the triangle is.........
(iii) Of all the line segments that can be drawn to a given line form a given point outside it, the.............is the shortest.

Promotional Banner

Topper's Solved these Questions

  • PROPERTIES OF TRIANGLES

    ICSE|Exercise Exercise 18A|23 Videos

  • PROFIT AND LOSS

    ICSE|Exercise EXERCISE 10 |18 Videos

  • RATIO AND PROPORTION

    ICSE|Exercise Challenge |1 Videos

Similar Questions

Explore conceptually related problems

Theorem 6.8 : In a right triangle, the square of the hypotenuse is equal to the sum of the squares of the other two sides.

If the square of one side of a triangle is equal to the sum of the squares of the other two sides then the triangle is a right triangle with the angle opposite the first sides as right angle.

PYTHAGORAS THEOREM : In a Right angled triangle; the square of hypotenuse is equal to the sum of the squares of the other two sides.

Prove that three times the sum of the squares of the sides of a triangle is equal to four times the sum of the squares of the medians of the triangle.

If one angle of a triangle is equal to the sum of the other two, show that the triangle is a right triangle.

If one angle of a triangle is equal to the sum of the other two, show that the triangle is a right triangle.

If one angle of a triangle is equal to the sum of the other two, show that the triangle is a right triangle.

Prove that in a triangle if the square of one side is equal to the sum of the squares of the other two side then the angle opposite to the first side is a right angle.

Prove that in a triangle, if the square of one side is equal to the sum of the squares of the other two sides, then the angles opposite to the first side is a right angle.

Prove that the sum of the squares of the sides of a rhombus is equal to the sum of the squares of its diagonals.