I believe the answer is 64 people because if you divide 16/25%=64 and to be sure you do 16/64 which gives you 25%
You would expect that if a coin were fair the number of times heads appears would equal the number of times tails appears for a certain number of tosses. So for 20 tosses we would expect 10 and 10. However, this is a mathematical reality and not necessarily what we would see if we actually toss the coin 20 times. In fact this half and half situation becomes more and more the case if we flip the coin a large number of times (a very, very large number of times). 20 is not a very large number of times. If the coin lands heads up 11 of 20 times, it is most likely still fair and not really favoring heads. So the claim is false.
It is only in cases where we see a very high number of heads in comparison with tails (a large discrepancy between the two) that we might start to wonder if the coin is indeed fair.
Answer:
B. BE≅DA
Step-by-step explanation:
CPCTC = corresponding parts of congruent triangles are congruent.
Triangles BAE and DEA are congruent, then
So option B is correct.
All other options cannot be proved using CPCTC of triangles BAE and DEA.
The following of this answer is tha
E deh is 4 and the dei is 5
