Find TWO common multiples of the given numbers: 2 and 5
15 and 30
5 and 15
10 and 20Correct
20 and 25
Find TWO common multiples of the given numbers: 3 and 4
12 and 16
8 and 12
12 and 24Correct
15 and 21
Find TWO common multiples of the given numbers: 4 and 5
20 and 30
10 and 20
15 and 40
20 and 40Correct
Find TWO common multiples of the given numbers: 5 and 11
5 and 55
5 and 33
55 and 110Correct
55 and 125
Find TWO common multiples of the given numbers: 8 and 9
32 and 72
72 and 144Correct
56 and 64
54 and 144
From the given numbers, which number has more number of factors?
25
45
15
30Correct
From the given numbers below, _______ is the coprime of 143.
None of the choices
13
19Correct
11
From the given numbers below, _______ is the coprime of 286?
19Correct
2
13
11
Given: 162 = 256 = ___ (mod 27), what must be the value of the unknown?
13Correct
14
12
15
Given: 202 = 400 = 22 (mod ___), what must be the value of the unknown?
17
23
15
27Correct
Given: 22 = 4 = 32 (mod ___), what must be the value of the unknown?
26
28Correct
22
24
How many divisors does 12 have?
8
4
6Correct
10
How many factors does 421 have?
2Correct
3
4
5
How many primitive roots below 100 does 421 have if the coprimes are between 5 and 11, using 3 as base?
3
0
2
1Correct
IF a number is divisible by _________, multiply 3 to the last digit then add the remaining number Repeat the steps if necessary This rule applies in
Divisibility of 29Correct
If a number is divisible by 11, the last 3 digits must be divisible by 11.
True
FalseCorrect
If a number is divisible by 23, multiply the last digit of the given number to 7 and add the remaining number. Repeat the steps if necessary.
TrueCorrect
False
If a number is divisible by 31, multiply the last number to 3 and subtract from the remaining number. Repeat the steps if necessary.
TrueCorrect
False
If a number is divisible by 37, multiply 11 to the last digit minus the remaining number. Repeat the steps if necessary.
TrueCorrect
False
If a number is divisible by 43, multiply 13 to the last digit of the number and add to the remaining number. Repeat steps if necessary.
TrueCorrect
False
If a number is divisible by 47, multiply 14 to the last digit of the number and add from the remaining number. Repeat the steps if necessary.
True
FalseCorrect
If k is less than 0 where k is not an integer, then f(0) is undefined and it has no y-intercepts.
TrueCorrect
False
If one of the factor of 420 is 14, the other one is____.
30Correct
28
20
23
If the integers 5, 3, -4, 7, -10, 8, and -5 are arranged in order from least to greatest which integer would come first in the list.
8
3
-10Correct
-4
If the last two digits of a number are divisible by 4, then that number is a multiple of 4 and is divisible by 4 completely.
TrueCorrect
False
If the values of k are odd integers, thus the function has a certain symmetry.
True
FalseCorrect
If we substitute 7 for s, from the formula 2s + 1, then the answer is ____.
128
135
129Correct
50
If we substitute 7 for s, from the formula 2s + 1, then the answer is ____. Is the answer a Fermat number?
Maybe
No answer
No Correct
Yes
If you obtain the factors of 444, the largest prime number is
23
11
37Correct
3
If you substitute 5 to the Fermat form, the answer is ________?
32
31
11
33Correct
If you substitute a negative integer to the exponent of a power function, then the answer is _____________.
singularityCorrect
symmetry
none of the choices
anti-symmetry
In a power function the base is a variable and raised to a fixed exponent.
TrueCorrect
False
In finding the answer in 59 mod 5, the usual last step of congruence modulo is
The remainder is the answerCorrect
Divide 59 and 5
Multiply the whole number to 5
Subtract the product to the first whole number
In mod 33, using 2, 3, and 5 as coprimes and base 5, the primitive roots are 8, ____, and ____.
21 and 23
23 and 25
25 and 26
23 and 26Correct
Johnny borrowed money from his brother 10 months ago. He returned Php 1000.00 per month to his brother starting the month he borrowed the money. Currently, he owes his brother Php 5,000.00. How much money did he borrow from his brother?
Php 20,000
Php 15,000Correct
Php 10,000
Php 12,000
Listed below are three numbers that are composite. Which is not?
681
878
577Correct
785
Power function is presented in the form f(x) = abc.
True
FalseCorrect
Simplify the expression 32 x 52 x 7 = ?
1575Correct
1225
1455
1305
The _____________ is the modulo of a certain number.
remainderCorrect
sum
difference
product
The expressions below are all , EXCEPT:
53 = 125 = 10 (mod 15)Correct
The expressions below are all correct, EXCEPT:
53 = 125 = 10 (mod 15)Correct
39 = 19 683 = 48 (mod 55)
24 = 16 = 7(mod 9)
25 = 32 = 4 (mod 7)
The expressions below have a solution of 10.
78 mod 17Correct
45 mod 23
72 mod 15
33 mod 21
The expressions below have a solution of 12, EXCEPT:
78 mod 17Correct
47 mod 35
33 mod 21
72 mod 15
The factors of 12 from the given factor tree are 3 and ____.
2
4Correct
3
6
The factors of 14 in the factor tree are 7 and ____.
3
4
2Correct
5
The factors of 270 with the most times repeated is
3Correct
7
5
2
The factors of 30 in the factor tree are
5 and 6Correct
3 and 7
6 and 2
4 and 5
The factors of 300 are the prime numbers 2, 3 and 5. Which of the following numbers appears twice?
2 and 3
2 and 5Correct
2, 3 and 5
3 and 5
The factors of 355 are ____ numbers.
4
2Correct
5
3
The factors of the number is 25 x 32 x 37. What is the number?
7,104
5,787
5,328
10,656Correct
The Fermat form is in the form __________.
2s - 1
2s - 1
2s + 1
2s + 1 Correct
The following are sets of integers, EXCEPT
{ 05, 1/3,} Correct
{-2, -5, -7,=E2=80=A6}
{1, 2, 3,=E2=80=A6}
{-3, -5, -7,=E2=80=A6}
The following are the divisors of 60, EXCEPT:
12
18Correct
15
3
The following are the factors of 72, EXCEPT:
12
8
6
23Correct
The following are the multiples of 12 between 120 and 450, EXCEPT?
270
432Correct
362
182
The following are the multiples of 2, 3, and 7, EXCEPT:
72
126
42
21Correct
The following are the multiples of 3 and 5, EXCEPT:
{30, 60, 90,=E2=80=A6}
{3, 6, 9,=E2=80=A6 5, 10,=E2=80=A6}
{15, 30, 45,=E2=80=A6}
{3, 7, 9,=E2=80=A6 5, 10,=E2=80=A6}Correct
The following are the numbers you can multiply to produce the fundamental theorem of arithmetic, EXCEPT:
53, 59, 61, 67, 71, 73
3, 5, 7, 11, 13, 17
31, 37, 41, 43, 47, 49, 51Correct
3, 37, 61, 71, 73
The following are the other quadratic residues of modulo 28 , EXCEPT
21
25
27Correct
20
The following are the other quadratic residues of modulo 28, EXCEPT:
4
8
1
13Correct
The following are the primitive roots of mod 50 base 2, EXCEPT:
12
5Correct
14
28
The following are the quadratic non residue of modulo 27, EXCEPT
16Correct
14
15
17
The following are the quadratic non residue of modulo 28, EXCEPT
25Correct
23
22
24
The following are the quadratic residue of modulo 27 , EXCEPT
8Correct
7
3
4
The following are the quadratic residue of modulo 28 , EXCEPT