Show that the following points form a right angled triangle.
(10, 0), (18, 0) and (10, 15)
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In right angled Δ,
hypotenuse is greater than perpendicular,and perpendicular is greater than the base,
Now,let us name the points A(10,0),B(18,0),C(10,15)
By knowing the difference between this points we'll get,
AB=(18-10)+(0-0)=8 units(Perpendicular)--------------(As mentioned above)
BC=(10-18)+(15-0)=7 units(Base)------------------------(As mentioned above)
AC=(10-10)+(15-0)=15 units(hypotenuse)-------------(As mentioned above)
here AC>AB>BC
Hence proved that points are the edges of right angled Δ.
hypotenuse is greater than perpendicular,and perpendicular is greater than the base,
Now,let us name the points A(10,0),B(18,0),C(10,15)
By knowing the difference between this points we'll get,
AB=(18-10)+(0-0)=8 units(Perpendicular)--------------(As mentioned above)
BC=(10-18)+(15-0)=7 units(Base)------------------------(As mentioned above)
AC=(10-10)+(15-0)=15 units(hypotenuse)-------------(As mentioned above)
here AC>AB>BC
Hence proved that points are the edges of right angled Δ.
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