percentage Model Questions & Answers, Practice Test for ssc cgl tier 1
ssc cgl tier 1 SYLLABUS WISE SUBJECTS MCQs
Computation of whole numbers, decimals, fractions and relationships between numbers
Percentage
Averages
If the numerator of a fraction is increased by 200% and the denominator of the fraction is increased by 150%, the resultant fraction is $9/35$. What is the original fraction?
Answer: (e)
Fraction is $x/y$
∴ ${x + 200/100x}/{y + 150/100y}= 9/35$
${x + 2x}/{y + 1.5y} = 9/35$
${3x}/{2.5y} = 9/35$
$x/y = {9 × 2.3}/{3 × 35} = 3/14$
If 50% of (P– Q) = 30% of (P + Q) and Q = x% of P, then the value of x is:
Answer: (a)
$\text"P - Q"/2 = \text"(P + Q)" × 30/100$
5(P – Q) = (P + Q) × 3
5P – 3P = 5Q + 3Q
2P = 8Q ⇒ P = 4Q
Q = $x/100$ × P
Q = $x/100$ × 4Q
${4x}/100$ ⇒ x = 25
In a class, 40% of the boys is same as $1/2$ of the girls and there are 20 girls. Total number of students in the class is :
Answer: (b)
40 % of boys = $20/2$
⇒ 40% of boys = 10 girls
Total no. of boys = 25
∴ Total number of students = 25 + 20 = 45
720 sweets were distributed equally among children in such a way that number of sweets received by each child is 20% of the total number of children. How many sweets did each child receive ?
Answer: (d)
Let the total number of children = x
Then, $720/x$ = 20% of x = $20/100 × x = x/5$
$x^2$ = 720 × 5 = 3600
x = 60
∴ Each child receive = $720/60 = 12$ sweets
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