Segment RQ is congruent to segment KL. The reason is because with ASA you need to have a side in between two angles, and in this case those are the only two sides that would both be in between the two angles
If the bracelets was 5$ each it could be p = 5b
Answer:
5. Statement: CA ≅ CA, Reason: Reflexive Property of Congruence
6. Statement: △ABC ≅ △ADC, Reason: AAS Congruence Theorem
Step-by-step explanation:
This satisfies the AAS congruence theorem, proving that △ABC is congruent to △ADC.
Vertex form is
where (h,k) is the vertex.
We can see that the vertex of the graph is at (2,0), and that the graph opens downwards, but does not look stretched at all.
Therefore,
a = -1
h = 2
k = 0
and our vertex form equation is
which is answer A
Answer:
s = 17 units
Step-by-step explanation:
In triangle ABD,
(AB)² + (BD)² = (AD)² (by Pythagoras Theorem)
=> 8² + 15² = s²
=> 64 + 225 = s²
=> s =
=> s = 17 units
Hope it helps :)
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