Each base angle of an isosceles triangle is 15° more than its vertical angle. Find ench angle of the triangle
Answers
Answer:
Answer:Consider the vertical angle of the isosceles triangle =x
Answer:Consider the vertical angle of the isosceles triangle =x ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a triangle
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘ =180
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘ =180 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘ =180 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘ =180 ∘ 3x=180–30=150
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘ =180 ∘ 3x=180–30=150 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘ =180 ∘ 3x=180–30=150 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘ =180 ∘ 3x=180–30=150 ∘ x=150/3=50
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘ =180 ∘ 3x=180–30=150 ∘ x=150/3=50 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘ =180 ∘ 3x=180–30=150 ∘ x=150/3=50 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘ =180 ∘ 3x=180–30=150 ∘ x=150/3=50 ∘ Therefore, vertical angle =50
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘ =180 ∘ 3x=180–30=150 ∘ x=150/3=50 ∘ Therefore, vertical angle =50 ∘
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘ =180 ∘ 3x=180–30=150 ∘ x=150/3=50 ∘ Therefore, vertical angle =50 ∘ and each base angle =50+15=65
Answer:Consider the vertical angle of the isosceles triangle =x ∘ Here each base angle=x+15 ∘ In a trianglex+15 ∘ +x+15 ∘ +x=180 ∘ By further calculation3x+30 ∘ =180 ∘ 3x=180–30=150 ∘ x=150/3=50 ∘ Therefore, vertical angle =50 ∘ and each base angle =50+15=65 ∘