triangle is isosceles with ab=ac =7.5 cm and bc = 9 cm the height ad from a
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Answered by
0
By heron's Formula
We know,
Ar. of isosceles ∆=
=√9/2 {(7.5)²-9²/4}
=√4.5 {56.25-81/4}
=√4.5 {56.25-20.25}
=√4.5×36
=76.37cm²(approx.)
Also Ar. of a ∆=1/2×b×h
76.37cm²=1/2×9×h
=>(76.37/9)×2 =h
=>h=16.98cm² (approx.)
We know,
Ar. of isosceles ∆=
=√9/2 {(7.5)²-9²/4}
=√4.5 {56.25-81/4}
=√4.5 {56.25-20.25}
=√4.5×36
=76.37cm²(approx.)
Also Ar. of a ∆=1/2×b×h
76.37cm²=1/2×9×h
=>(76.37/9)×2 =h
=>h=16.98cm² (approx.)
Answered by
5
Answer:
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Step-by-step explanation:
Area of ∆ ABC = 1/2 × Base × Height
= 1/2 × BC × AD
= 1/2 × 9 × 6
= 27 cm²
Area of ∆ ABC = 1/2 × Base × Height
= 1/2 × AB × CE
27 cm² = 1/ 2 × 7. 5 × CE
CE = 7.2 CM
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