a right angle triangle has a largest sides as 13 cm and one of the sides containing the right angles as 12 cm and its area in centimetre2 is ??
a 30 b 39
c 80 d 78
guys solve this question with reason..
Answers
Answered by
10
Consider ΔABC in which ∠B = 90°
So AC is the longest side (Hypotenuse) ∴ AC = 13 cm as given in the question
Also Sides Containing right angle are AB and BC, Consider AB = 12 cm
Using Pythagoras Theorem
AC² = AB² + BC²
13² = 12² + BC²
BC² = 169 - 144
BC = √25
BC = 5 cm
We know area of triangle is 1/2 × Base × Height
∴ Area (ABC) = 1/2 × 12 × 5
= 30 cm²
Hence, Option A is the correct answer.
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Answered by
4
THE ANSWER IS OPTION A) 30
REASON :
LARGEST SIDE=13(HYPO)
ONE SIDE =12(BASE)
ANOTHER SIDE=? (HEIGHT)
HYPO SQUARE =OPPO SQUARE +ADJ SQUARE
13 SQUARE =12 SQUARE +ADJ SQUARE
ADJ SQUARE =169-144
ADJ(HEIGHT) =5
AREA OF TRIANGLE =1/2*BASE *HEIGHT
=1/2*12*5
=6*5
AREA OF TRIANGLE =30
REASON :
LARGEST SIDE=13(HYPO)
ONE SIDE =12(BASE)
ANOTHER SIDE=? (HEIGHT)
HYPO SQUARE =OPPO SQUARE +ADJ SQUARE
13 SQUARE =12 SQUARE +ADJ SQUARE
ADJ SQUARE =169-144
ADJ(HEIGHT) =5
AREA OF TRIANGLE =1/2*BASE *HEIGHT
=1/2*12*5
=6*5
AREA OF TRIANGLE =30
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