∆ADC is formed by reflecting ∆ABC across line segment AC, as shown in the figure. If the length of AC is 4 units, the area of ∆ADC is_ square units. https://cdn.ple.platoweb.com/EdAssets/b11f175f3be6466e8db50c7889205198?ts=635376100595900000
If you reflect a figure, the preimage is congruent to the image. If you reflect triangle ABC, it becomes triangle ADC. So ABC is congruent to ADC.
If EB is 3, then ED is also 3.
I know they are congruent but I dont know how to solve it.
Do you know how to find the area of triangle ABC? Area of a triangle is (1/2)*base*height. base is AC = 4 height is EB = 3
2*3 so 6?
?
Yes, the area of ABC is 6. But you know that ABC is congruent to ADC, and if two figures are congruent their areas will be the same.
Thank you.
No problem.
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