509 people.


you can't have 0.094 of someone so we round the answer off the 509.
Answer: Triangles BCA and DAC are congruent according to the Angle-Side-Angle (ASA) Theorem.
Step-by-step explanation:
Given : ABCD is a parallelogram.
That is, AB ║ CD and AD ║BC
We have to prove that: AB≅CD and AD≅BC
Proof:
Construct diagonal AC in the parallelogram ABCD.
Since, AC ≅ AC ( reflexive)
∠ BAC ≅ ∠ DCA ( By the alternative interior angle theorem)
∠ BCA ≅ ∠ DAC ( By the alternative interior angle theorem)
⇒ Δ BCA ≅ Δ DAC ( By ASA congruence postulate )
⇒ AB≅CD as well as AD≅BC ( BY CPCTC )
Thus, the opposite side of the parallelogram are congruent.
F = ks
<span>12 = k(15) </span>
<span>12/15 = k </span>
<span>integrating from 0 to 15 </span>
<span>12/15 sds </span>
<span>12/15 x S squared / 2 from 0 to 15 </span>
Then they are supplementary angles which mean both of those angles add up to 180°
Answer3.2837377392:
Step-by-step explanation: