find the area of the triangle ABC whose vertices A(3,2) B (-2,8) C(6,-10)
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Area of triangle=1/2[x1(y2-y3)+x2(y3-y1)+x3(y1-y2)]
After putting all the values as
(x1,y1)=A(3,2)
(x2,y2)=B(-2,8)
(x3,y3)=C(6,-10)
We get Area of(∆)=1/2(54+24+(-36))
=1/2(32)=16
After putting all the values as
(x1,y1)=A(3,2)
(x2,y2)=B(-2,8)
(x3,y3)=C(6,-10)
We get Area of(∆)=1/2(54+24+(-36))
=1/2(32)=16
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3
Answer:
Step-by-step explanation:
Area of triangle=1/2[x1(y2-y3)+x2(y3-y1)+x3(y1-y2)]
After putting all the values as
(x1,y1)=A(3,2)
(x2,y2)=B(-2,8)
(x3,y3)=C(6,-10)
We get Area of(∆)=1/2(54+24+(-36))
=1/2(32)=16
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