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Triangle B, Triangle F

-Apex :D

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Wiki User

10y ago
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Hamza Naffaa

Lvl 1
7mo ago
No it is Triangle B, Triangle D
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Hamza Naffaa

Lvl 1
7mo ago
I did it on apex and it said that B and D were right plus that F was wrong.
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Nivea Cunningham

Lvl 4
5mo ago

its differnt each time but thers only two that look differnt so pick the two thats look weirder then the other ones for me its c and d

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Anonymous

Lvl 1
3y ago

Triangle B and triangle D

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Q: Which of these triangles appears not to be congruent to any others shown here?
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Related questions

Which of these triangles appears to be congruentto any others shown here?

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Once you have shown that two triangles are congruent you can use CPCTC (corresponding parts of congruent triangles are congruent) to show the congruence of the remaining sides and angles.


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How do you prove that the diagonals in a rhombus divide the rhombus into four congruent triangles?

The proof is fairly long but relatively straightforward. You may find it easier to follow if you have a diagram: unfortunately, the support for graphics on this browser are hopelessly inadequate.Suppose you have a rhombus ABCD so that AB = BC = CD = DA. Also AB DC and AD BC.Suppose the diagonals of the rhombus meet at P.Now AB DC and BD is an intercept. Then angle ABD = angle BDC.Also, in triangle ABD, AB = AD. therefore angle ABD = angle ADC.while in triangle BCD, BC = CD so that angle DBC = angle BDC.Similarly, it can be shown that angle BAC = angle CAD = angle DCA = angle ACB.Now consider triangles ABP and CBP. angle ABP (ABD) = angle CBP ( CBD or DBC),sides AB = BCand angle BAP (BAC) = angle BCP (BCA = ACB).Therefore, by SAS, the two triangles are congruent.In the same way, triangles BCP and CPD can be shown to congruent as can triangles CPD and DPA. That is, all four triangles are congruent.


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