AMU MATH 125 week 1 test answers American Military University
AMU MATH 125 Test Week 1 answers
AMU MATH 125 Test Week 1 question 1
Use inductive reasoning to find a pattern, and then make a reasonable conjecture for the next number in the sequence. 7 8 6 7 5 6 4 5 ____
A.3
B.7
C.6
D.4
AMU MATH 125 Test Week 1 question 2
Write a counterexample to show that the statement is false. When any number is multiplied by 8 and the digits of the answer are added, the sum will be divisible by 8.
A.11 × 8 = 88; 8 + 8 = 16, which is divisible by 8.
B.111 × 8 = 888; 8 + 8 + 8 = 24, which is not divisible by 8.
C.10 × 8 = 80; 8 + 0 = 8, which is divisible by 8.
D.6 × 8 = 48; 4 + 8 = 12, which is not divisible by 8.
AMU MATH 125 Test Week 1 question 3
Use inductive reasoning to make a conjecture about a rule that relates the original number to the final answer. Try to prove your conjecture using deductive reasoning.
Select a number.
Add 70.
Multiply by 5.
Subtract 350.
Divide by 5.
Subtract the original number.
A.The answer is always –280.
B.The answer is always 0.
C.The answer is always the original number.
D.The answer is always 280.
AMU MATH 125 Test Week 1 question 4
Use inductive reasoning to find a pattern for the answers. Then use the pattern to guess the result of the final calculation, and perform the operation to see if your answer is correct.
12,345,679 × 9 = 111,111,111
12,345,679 × 18 = 222,222,222
12,345,679 × 27 = 333,333,333
.
.
.
12,345,679 × 63 = ?
A.777,777,714
B.666,666,666
C.777,777,777
D.888,888,888
AMU MATH 125 Test Week 1 question 5
Use deductive reasoning to arrive at a conclusion. On Christmas Day, Thai restaurants and ski slopes are always open, so this Christmas Day we can
A.eat Thai food and go skiing.
B.eat fast food and go skiing.
C.watch football and open gifts.
D.eat Mexican food and go skiing.
Get Assistance now for AMU MATH 125 test answers Round 566,910,812
to the nearest ten-million. A.566,910,000 B.600,000,000 C.570,000,000 D.567,000,000 The demographics
of an elementary school are shown below. The school has 302 students. Estimate
the number of students who are Multi-Racial. A.604 B.6 C.1 D.2 Estimate the
number of people living in the US in 1935. A.165,000,000 B.16,500,000 C.125,000,000 D.145,000,000 Phil has 17 stamps
of denominations $0.37 and $0.23. If the total value of the stamps is $4.89 how
many $0.37 stamps does Phil have? A.10 B.7 C.6 D.8 A car travels 430
miles on 8 gallons of gasoline. How many miles per gallon did the car get?
(Round to the nearest tenth.) A.18.6 miles per gallon B.48.3 miles per gallon C.56.2 miles per gallon D.53.8 miles per gallon The manager of an
Internet cafe is having new counters custom-made. She wants to put 7 PCs on
each counter with 3 feet between the PCs and 2 feet on each end. The PCs
measure 18 inches wide and 24 inches high. What length of counters should the
Internet cafe have made? A.35.5 ft B.32.5 ft C.33.5 ft D.36 ft The length of a
garden is double its width. There is a fence around the perimeter that measures
162 ft. What are the length and width of the garden? A.length = 81 ft, width = 40.5 ft B.length = 40.5 ft, width = 81 ft C.length = 27 ft, width = 54 ft D.length = 54 ft, width = 27 ft A person’s monthly
budget includes $215 for food, $135 for gasoline, and $153 for utilities. If
the person earns $1,658 per month, how much money is left for other expenses? A.$1,370 B.$1,308 C.$578 D.$1,155 Write the set
using roster notation: {x | x N and x > 20} A.{21, 22, 23, 24, . . .} B.{x | x is a natural number greater than 20} C.{20, 21, 22, 23, . . .} D.{x | x is a natural number less than 20} Write the set
using the descriptive method: {4, 8, 12, 16, 20} A.{x | x is a multiple of 4 less than 21} B.{x | x is a natural number between 4 and 20} C.The set natural numbers between 4 and 20. D.The set of the first five multiples of 4. Write the set
using set-builder notation: {1, 3, 5, . . . , 29} A.{x |x is a member of the natural numbers and
less than 30} B.{x | x is an odd natural number less than 30} C.{x |x is a member of the natural numbers and
less than 29} D.{x | x is an odd natural number less than
29} Find the cardinal
number for the set. A = {5, 10, 15, . . . , 60} A.n(A) = 12 B.n(A) = 60 C.n(A) = 5 D.The set is infinite. The graph below
displays the median housing prices for all houses sold in Anywhere, US between
2003 and 2008. Median Home Prices in Anywhere List the set of years in which
the median price was above $150,000. Median House Price A.(2003, 2004, 2008} B.(2005, 2006, 2007, 2008} C.(2005, 2006, 2007} D.(2003, 2004} Let U = {6, 12,
18, 24, 30, 36, 42, 48} and A = {18, 24, 30, 42}. Find A’. A.A’ = {0} B.A’ = Ø C.A’ = {6, 12, 48} D.A’ = {6, 12, 36, 48} Find the number of
subsets the set has. {1, 2, 3, 4, 5, 6, 7} A.128 B.64 C.127 D.7 Find all proper
subsets of the set. {b, g, y} A.Ø; {b, g}; {b, y}; {g, y} B.Ø; {b, g}; {b, y}; {g, y}; {b, g, y} C.Ø; {b}; {g}; {y}; {b, g}; {b, y}; {g, y};
{b, g, y} D.Ø; {b}; {g}; {y}; {b, g}; {b, y}; {g, y} Let U = {s, t, u,
v, w, x, y, z} A = {s, t, u, v} B = {s, u, w, y}. Find B – A. A.B – A = {s, t, u, v, w, y} B.B – A = Ø C.B – A = {w, x, y, z} D.B – A = {w, y} Let X = {2, 4}.
Find X × X. A.X × X = {4, 16} B.X × X = {(2, 4), (4, 2)} C.X × X = {(2, 2), (2, 4), (4, 2), (4, 4)} D.X × X = {4, 8, 16} Since the student
union is being remodeled, there is a limited choice of foods and drinks a
student can buy for a snack between classes. Students can choose none, some, or
all of these items: soft drink, hamburger, fries, lemonade, soft pretzel,
brownie. How many different selections can be made? A.6 B.64 C.36 D.63 Let U = all
students taking classes at APUS Let A = the
students at APUS taking Mathematics Let B = the
students at APUS taking English Let C = the
students at APUS taking History Which of the Venn
Diagrams represents all students at APUS? A. B. C. D. A = {people who
drive a compact car} and B = {people who drive a diesel vehicle}. Draw a Venn
diagram of A ∩ B and write a sentence describing what the set represents. A.People who drive a diesel vehicle, but not a
compact car. B.People who drive a compact car or a diesel
vehicle. C.People who drive a compact car, but not a
diesel vehicle. D.People who drive a diesel compact car. X = {students
playing football}, Y = {students wrestling}, and Z = {students playing
baseball}. Draw a Venn diagram of Z – (X∪Y), and write a sentence describing what
the set represents. A.Students playing baseball but not playing all
three sports. B.Students playing
football, wrestling and playing baseball, or playing baseball only. C.Students not
playing football and not wrestling. D.Students playing baseball but not playing football or
wrestling. The table shows
the students from Genius High School with the four highest GPAs from 2005 to
2007. Write the region(s) of the Venn diagram that would include Siobhan. (Note
set X represents 2005 top-ranked students, set Y represents 2006 top-ranked
students, and set Z represents 2007 top-ranked students.) Table of Student
Names Venn Diagram –
Sets X, Y, and Z. A.Region VI B.Region V C.Region III D.Region II In a survey of 31
college students, it was found that 17 were taking an English class, 19 were
taking a math class, and 10 were taking both English and math. How many
students were taking a math class only? A.24 B.14 C.9 D.5 One weekend, there
were 66 pizzas ordered for the sophomore dorm. That weekend 10 customers
ordered their pizza with just pepperoni, 17 customers ordered their pizza with
just sausage, 12 ordered theirs with just onions, 11 ordered theirs with
pepperoni and sausage, 8 ordered theirs with sausage and onions, 2 ordered
theirs with pepperoni and onions, and 4 ordered theirs with all three items.
The remaining pizzas were cheese pizzas with no toppings. How many customers
ordered at most two toppings on their pizza? A.21 B.22 C.60 D.62 Get answers now
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