Arnold F. answered 10/29/15
College Professor & Expert Tutor In Statistics and Calculus
Stefan F.
10/29/15
Nimo M.
10/29/15
Arnold F.
10/29/15
Arnold F.
10/29/15
Arnold F.
10/29/15
Nimo M.
10/29/15
Arnold F.
10/29/15
Nimo M.
10/30/15
Arnold F.
10/30/15
Nimo M.
She asks her dad if 64/16=4 and her day says yes. Fadi believes she has mastered simplifying fractions.
1. Is Fadi's approach reasonable? Explain.
2. Suppose you try to correct Fadi. What could you tell her if she argues that her method produces the correct answer and therefore she must be correct.
10/30/15
Arnold F.
10/30/15
Arnold F.
10/30/15
Nimo M.
First balance has 4 squares, 1 triangle, 1 circle, and 2 diamonds.
Second balance has 1 triangle, 1 square, and 1 circle.
Third balance has 1 triangle, 1 diamond, 1 circle, and 2 squares.
Fourth balance ( how many green circles does it have?)
10/30/15
Arnold F.
10/30/15
Nimo M.
10/30/15
Arnold F.
10/30/15
Nimo M.
10/30/15
Arnold F.
10/30/15
Nimo M.
10/30/15
Arnold F.
10/30/15
Nimo M.
10/30/15
Nimo M.
(Hint: Let S represent a single step and D represent a double step. SSSSD, SSDSS, and DDD are three different ways of hopping up the six stairs.)
Tulia: All Albertan like to eat beef.
Ian: I have a counterexample. Mike lives in Alberta and he is a vegetarian.
Tulia: He doesn't like beef, so he's not a true Albertan. As such, he cannot be a counterexample.
The following sentence is true.
The previous sentence is false.
What is the fewest number of socks Fernando needs to take out of the drawer to guarantee he has a matching pair? Explain.
5.) Prove the following conjecture.
Between any two unique Real Numbers, there exists another Real Number.
Piti reasons that 2 people will have one handshake. For each person added, everyone in the earlier group will need to shake the new person's hand. So, when a third person is added there will be two new handshakes and therefore 1+2=3 handshakes altogether. Similarly, when the fourth person is added there will be 1+2+3=6 handshakes and when the fifth person is added there will be 1+2+3+4=10 handshakes.
Piti concludes that if n people attend a party, there will be 1+2+3+ ....+(n-1) handshakes altogether.
Piti's argument includes both inductive and deductive reasoning.
Explain how Piti's argument is inductive.
Explain how Piti's argument is deductive.
10/30/15
Arnold F.
10/30/15
Nimo M.
11/03/15
Nimo M.
10/29/15