in figure  triangle isosceles with BC=AC if  triangle A= 70 find (1) tri angle abc (2) triangle CBD ( give reasons to support your answer )

 we can't draw diagrams here, but I can tell answers and reasons,

 triangle abc, has three angles. angle A equals 70, angle B equals 55 and Angle C equals 55. Because you say it is Isosceles triangle, the two sides and two angles must be equal from properties of Isosceles triangle.

i.e triangle equals 180=70+B+C

                                    180-70=B+C

                                     110=B+C

                                        therefore B=C=55 (since both are equal, the 110 angle is divided by 2.)

hope you must have understood, if yes, please give thumbs up.

  • 0
he is correct
  • -1
Ggvcdu hizra
  • 0
the first one is correct 
  • 0
we can't draw diagrams here, but I can tell answers and reasons,

triangle abc, has three angles. angle A equals 70, angle B equals 55 and Angle C equals 55. Because you say it is Isosceles triangle, the two sides and two angles must be equal from properties of Isosceles triangle.

i.e triangle equals 180=70+B+C

180-70=B+C

110=B+C

therefore B=C=55 (since both are equal, the 110 angle is divided by 2.)

hope you must have understood, if yes, please give thumbs up.
  • 1
triangle abc, has three angles. angle A equals 70, angle B equals 55 and Angle C equals 55. Because you say it is Isosceles triangle, the two sides and two angles must be equal from properties of Isosceles triangle.
i.e triangle equals 180=70+B+C
180-70=B+C
110=B+C
therefore B=C=55 (since both are equal, the 110 angle is divided by 2.)

 
  • 0
sorry we can't draw diagrams here, but I can tell answers and reasons,

triangle abc, has three angles. angle A equals 70, angle B equals 55 and Angle C equals 55. Because you say it is Isosceles triangle, the two sides and two angles must be equal from properties of Isosceles triangle.
i.e triangle equals 180=70+B+C
180-70=B+C
110=B+C
therefore B=C=55 (since both are equal, the 110 angle is divided by 2.)
    • 1
    Okay..
    • 1
    What are you looking for?