Question 1:

Yesterday, Sagher earned Rs. 100 less than Bilal, and today, Sagher earned Rs. 75 more than Bilal. How do Sagher's total earnings for the two days compare to Bilal's?

A. Sagher earned [tex]$\%$[/tex] of what Bilal earned.

B. Sagher earned [tex]$\$[/tex] 17.50[tex]$ more than Bilal.

C. Sagher earned $[/tex]\[tex]$ 2.50$[/tex] more than Bilal.

D. Sagher earned [tex]$\$[/tex] 25[tex]$ less than Bilal.

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\ \textless \ strong\ \textgreater \ Question 2:\ \textless \ /strong\ \textgreater \

If $[/tex]P^2 + 5 = 22[tex]$, then $[/tex]P^2 - 5 =[tex]$?

A. 12

B. 17

C. 39

D. 144

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\ \textless \ strong\ \textgreater \ Question 3:\ \textless \ /strong\ \textgreater \

If $[/tex]r[tex]$, $[/tex]s[tex]$, and $[/tex]t[tex]$ are integers greater than 1, where $[/tex]rs = 15[tex]$ and $[/tex]st = 33[tex]$, which of the following must be true?

A. $[/tex]t > r > s[tex]$

B. $[/tex]s > t > r[tex]$

C. $[/tex]r > t > s[tex]$

D. $[/tex]s > r > t[tex]$

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\ \textless \ strong\ \textgreater \ Question 4:\ \textless \ /strong\ \textgreater \

A total of 60 drawing notebooks were sold. If 20 percent of the first 20 sold were in color, 40 percent of the next 30 sold were in color, and 80 percent of the last 10 sold were in color, what percent of the 60 notebooks were in color?

A. $[/tex]30\%[tex]$

B. $[/tex]40\%[tex]$

C. $[/tex]60\%[tex]$

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\ \textless \ strong\ \textgreater \ Question 5:\ \textless \ /strong\ \textgreater \

If $[/tex]x[tex]$ is a positive number, then 50 percent of $[/tex]10x[tex]$ equals?

A. $[/tex]2x[tex]$

B. $[/tex]4x[tex]$

C. $[/tex]20x[tex]$

D. $[/tex]5x[tex]$

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\ \textless \ strong\ \textgreater \ Question 6:\ \textless \ /strong\ \textgreater \

What is the least of three consecutive integers whose sum is 18?

A. 2

B. 3

C. 4

D. 5

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\ \textless \ strong\ \textgreater \ Question 7:\ \textless \ /strong\ \textgreater \

If $[/tex]\frac{5}{6}n = 60[tex]$, then $[/tex]n$ equals?

A. 72

B. 36

C. 10

D. 50



Answer :

To solve this problem, we'll break down each step and analyze the data:

1. Initial Conditions:
- The total number of drawing notebooks sold is 60.

2. First Batch:
- Number of notebooks sold in the first batch: 20
- Percentage of colored notebooks in the first batch: 20%
- Number of colored notebooks in the first batch: 20% of 20 = 4 colored notebooks

3. Second Batch:
- Number of notebooks sold in the second batch: 30
- Percentage of colored notebooks in the second batch: 40%
- Number of colored notebooks in the second batch: 40% of 30 = 12 colored notebooks

4. Third Batch:
- Number of notebooks sold in the third batch: 10
- Percentage of colored notebooks in the last batch: 80%
- Number of colored notebooks in the last batch: 80% of 10 = 8 colored notebooks

5. Total Colored Notebooks:
- Sum of colored notebooks in all batches: 4 (first batch) + 12 (second batch) + 8 (last batch) = 24 colored notebooks

6. Percentage of Colored Notebooks:
- We need to find what percent of the total 60 notebooks sold were colored.
- Calculation: (Total colored notebooks / Total notebooks sold) 100
- (24 / 60)
100 = 40%

Thus, the percentage of the 60 note books that were in color is 40%.