Mar 12, 2007 · A 3-4-5 triangle does not have to be a 30-45-90 triangle, as the angles can vary while still maintaining the side lengths. In a right triangle with sides of 3 and 4, the hypotenuse …

The measures of the angles of a triangle are in the ratio 5: 4: 3. Find the angles of the triangle. View Solution Q 3

The angles of a triangle are in A.P. and ratio of the number of degrees in the least to the number of radians in the greatest is 60: π. Then find the smallest angle in degrees.

Angles of the triangle are in the ratio 3:4:5 Let the angles be 3x,4x and 5x Sum of the angles of the triangle =180 Thus, 3x+4x+5x = 180 12x =180 x = 15 Thus, the angles are 45o,60o and 75o.

The sum of interior angles of a n - sided polygon is given by (n−2)180∘. For n =3,4,5,6,… sum of angles is 180∘,360∘,540∘,720∘,… Hence, we can observe that the sum of angles form an …

If angles of a triangle are in the ratio 2:3:5, then find the smallest angle.

We know that the sum of the angles of a triangle is 180o 5xo+4xo +3xo = 180o ⇒ 12xo = 180o xo = 110o 12 =15o So, the angles of the triangle are 70o,60o,45o. Was this answer helpful?

The sides of a triangle are in A.P, and the greatest angle is double of smallest angle. Prove that the ratio of its sides is 4:5:6. View Solution Q 4

May 11, 2010 · In a 3-4-5 right triangle, bisecting Angle A does not necessarily create two triangles of equal area, nor does the bisecting line necessarily intersect the midpoint of side …

Angles of triangle are in the ratio 5:3: 7 Therefore, 5x+3x+7x =180o 15x = 180o x = 12o 5x =5×12 = 60o 3x = 3×12 =36o 7x = 7×12 = 42o Since ,all angles are less than 90o Therefore, the …