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a) <BAD = 45°
b) BD= 8 cm
c) <ACD = 30°
d) CD = 16 cm
e) area of ∆ ABC = 128 cm2
Explanation =
a) Sum of all angles of triangle is 180°
So that, <BDA + <ABD + <BAD = 180°
45° + 90° + <BAD = 180°
135 + <BAD = 180°
<BAD = 180 - 135
<BAD = 45°
b) < DBA = < BAD
Therefore, AD = BD ( Side opposite to the equal angles)
c) Sum of all angles of triangle is 180°
So that, < DAC + < ADC + <ACD = 180°
60° + 90° + <ACD = 180°
150° + <ACD = 180°
<ACD = 180° - 150°
<ACD = 30°
d) 1/2<DAC = <ACD
So, <DAC = 2<ACD
Then, DC = 2 AD
DC = 2 × 8
DC = 16 cm
e) ar of the ∆ = 1/2 × base × height
= 1/2 × BC × AD
= 1/2 × (8 + 16) × 8
= 1/2 × 32 × 8
= 128cm2
Hence prove
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