
Project WIZARDS Session
Presentation
•
Mathematics
•
KG
•
Hard
RALPH IGPIT
Used 2+ times
FREE Resource
16 Slides • 18 Questions
1
Project WIZARDS
By RALPH IGPIT
2
Multiple Choice
8/3
3/8
1/3
4/9
3/4
3
4
Multiple Choice
Solve: (235 x 235 + 235 x 330 + 165 x 165) ÷ 400.
165
235
330
400
565
5
6
Multiple Choice
The slope (gradient) of the line Ax - By = 8 is ¾. What is A - B?
1
0
3/4
3
7
8
Multiple Choice
The minimum value of x in Ax2+Bx+4 is 41 . What is BA ?
2
1
4
0
9
10
Multiple Choice
Operation ¤ is defined as (a ¤ b) = a + b . What is (s1¤ t1) if s and t are the roots of the equation 5x2+6x+1=0 ?
6
5
1
-5
11
12
Multiple Choice
If the remote interior angles of a triangle are each increased by 15 degrees, by how much would the exterior angle of the triangle changed?
60
15
90
180
13
14
Multiple Choice
What is the measure of the angle supplementary to the complement of 45.60°?
136.5
44.40
134.40
120.60
15
16
Multiple Choice
Two diagonally opposite points of the square have coordinates (1, 3) and (- 5, -5). What is the area of the square?
60
70
80
40
17
18
Multiple Choice
There are 5 direct flights from Manila to Roxas. 3 bus schedules from Manila to Romblon and 4 ship schedules from Romblon to Roxas. How many ways can a person travel from Manila to Roxas?
15
12
60
35
19
20
Multiple Choice
In a drawer, there are 10 pairs of red socks, 8 pairs of blue socks, 6 pairs of green socks, and 12 pairs of black socks. Lisa wants to ensure she gets at least one pair of red socks and one pair of blue socks. How many socks should she pull out at least to guarantee fulfilling her requirement?
68
60
56
48
21
22
Multiple Choice
How many terminal zeroes are there in the standard form of 2024!?
303
403
603
503
23
24
Multiple Choice
Mrs. Kang has three daughters, namely Bussaba, Chaem, and Charoen and 2 sons, namely Aran and Atid. She asked them to sit around a circular table. How many ways could they arrange themselves around the table such that Bussaba and Atid always sit beside each other?
10
15
20
24
25
26
Multiple Choice
How many 2-digit numbers divisible by 3 can be formed using the digits 4, 5, 6, 8, and 9 if repetition of digits is allowed?
10
12
13
14
27
28
Multiple Choice
How many positive integer solutions (𝑥,𝑦) does x1+y1=91 have?
6
7
8
9
29
30
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31
32
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33
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34
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Project WIZARDS
By RALPH IGPIT
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