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Lines And Angles Test - 3

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Lines And Angles Test - 3
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  • Question 1
    1 / -0

    The difference between the first and second angles of a triangle is 30°. The first angle measures 20° less than the sum of the other two. What kind of triangle is this?

    Solution

    Let the first, second and third angles of the triangle be x, y and z, respectively,
    According to the given instructions,

    x - y = 30° ... (i)
    x = (y + z) - 20°
    x - y = z - 20°

    30° = z - 20° (From (i))
    z = 50°

    According to the angle sum property of triangle,
    x + y + z = 180°
    x + y + 50° = 180°

    x + y = 130° ... (ii)
    Solving (i) and (ii),

    2x = 160°
    x = 80°

    Putting this value in (i),
    80° - y = 30°

    y = 80° - 30° = 50°
    So, x = 80°, y = 50°, z = 50°

    Since two angles of the triangle are equal, this is an isosceles triangle.

     

  • Question 2
    1 / -0

    Find the supplementary angle of the angle whose measure is 15o more than the double of its supplementary angle.

    Solution

    Let the measure of the angle be x.

    According to the given instructions,

    x = 15°+ 2(180° - x) [∵ (180° - x) is the supplementary angle of x]
    x = 15° + 360° - 2x

    x = -2x + 375°
    3x = 375°
    x = 125°

    Supplementary angle of x = 180°- x = 180° - 125° = 55°

     

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