एक समचतुर्भुज के विकर्ण की लंबाई 10 सेंटीमीटर और 24 सेंटीमीटर है इसका परिमाप बताओ
Answers
Area = (10cm ×24cm)/2=120 square cm
rea = (10cm ×24cm)/2=120 square cm lets us suppose
rea = (10cm ×24cm)/2=120 square cm lets us suppose arm = a
rea = (10cm ×24cm)/2=120 square cm lets us suppose arm = aso by Pythagoras theorem
rea = (10cm ×24cm)/2=120 square cm lets us suppose arm = aso by Pythagoras theorema^2= (10/2)^2+(24/2)^2
rea = (10cm ×24cm)/2=120 square cm lets us suppose arm = aso by Pythagoras theorema^2= (10/2)^2+(24/2)^2a^2= 1/4(100+576)
rea = (10cm ×24cm)/2=120 square cm lets us suppose arm = aso by Pythagoras theorema^2= (10/2)^2+(24/2)^2a^2= 1/4(100+576)a^2=1/4(676)
rea = (10cm ×24cm)/2=120 square cm lets us suppose arm = aso by Pythagoras theorema^2= (10/2)^2+(24/2)^2a^2= 1/4(100+576)a^2=1/4(676)a^2=169
rea = (10cm ×24cm)/2=120 square cm lets us suppose arm = aso by Pythagoras theorema^2= (10/2)^2+(24/2)^2a^2= 1/4(100+576)a^2=1/4(676)a^2=169a= √169
rea = (10cm ×24cm)/2=120 square cm lets us suppose arm = aso by Pythagoras theorema^2= (10/2)^2+(24/2)^2a^2= 1/4(100+576)a^2=1/4(676)a^2=169a= √169a=13cm
rea = (10cm ×24cm)/2=120 square cm lets us suppose arm = aso by Pythagoras theorema^2= (10/2)^2+(24/2)^2a^2= 1/4(100+576)a^2=1/4(676)a^2=169a= √169a=13cmso Perimeter is 4×arm=4×13=52
Answer:
68
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