algebraic expressions Model Questions & Answers, Practice Test for ibps clerk prelims 2023
ibps clerk prelims 2023 SYLLABUS WISE SUBJECTS MCQs
Ratio & Proportion
Percentages
Profit & Loss
Time & Work
Time & Distance
Simple Interest & Compound Interest
Mensuration: Area & Volumes
Algebraic Expressions
Trigonometric Ratios & Identity
Linear Equations
Quadratic Equations
Logarithm
On Children's Day, sweets were to be equally distributed among 175 children in a school. Actually on the Children's Day 35 children were absent and therefore, each child got 4 sweets extra. How many sweets were available in all for distribution?
Answer: (b)
Let the original number of sweets be x.
According to the question
$x/{140}-x/{175}=4$
or, 175x – 140x = 4 × 140 × 175
or, x=${4×140×175}/35$=2800
Twenty times a positive integer is less than its square by 96. What is the integer?
Answer: (c)
Let the positive integer be x.
Now, $x^2$ – 20x = 96
or, $x^2$ – 20x – 96 = 0
or, $x^2$ – 24x + 4x – 96 = 0
or, x(x – 24) + 4 (x – 24) = 0
or, (x – 24)(x + 4) = 0
or, x = 24, – 4
x ≠ – 4 because x is a positive integer
Sundari, Kusu and Jyoti took two tests each. Sundari secured $24/60$ marks in the first test and $32/40$ marks in the second test. Kusu secured $35/70$ marks in the first test and $54/60$ marks in the second test. Jyoti secured $27/90$ marks in the first test and $45/50$ marks in the second test. Who among them did register maximum progress?
Answer: (d)
Percentage of marks obtained by Sundari in first and second papers is 40% and 80% respectively.
Percentage of marks obtained by Kusu in first and second papers is 50% and 90%, respectively.
Percentage of marks obtained by Jyoti in first and second papers is 30% and 90% respectively.
From the above, we see that Jyoti's progress is maximum.
In a two-digit number the digit in the unit's place is more than the digit in the ten's place by 2. If the difference between the number and the number obtained by interchanging the digits is 18 what is the original number?
Answer: (a)
Let the no. be 10x + y
then y = x + 2 or y – x = 2 ...... (i)
(10y + x) – (10x + y) = 18
or, 9y – 9x = 18
y – x = 2 ...... (ii)
From eq. (i) and (ii) we can't get any conclusion.
The product of two numbers is 192 and the sum of these two numbers is 28. What is the smaller of these two numbers?
Answer: (d)
Let the two numbers be x and y.
∴ xy = 192, x + y = 28 .................(i)
∴ ${(x – y)}^2 = {(x + y)}^2$ – 4xy = 784 – 768 = 16
∴ x – y = 4 ........(ii)
Combining (i) and (ii), x =16, and y = 12.
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