SSC CGL Maths Syllabus (साथ ही मैथ्स के सर्वश्रेष्ठ फ्री नोट्स डाउनलोड करे)
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SSC CGL Syllabus 2022:Quantative Aptitude (Mathematics)-
SSC CGL Maths Syllabus for SSC CGL Tier 1: Quantitative Aptitude questions are designed to test the ability of the candidates to use numbers and number appropriately. Following are the topics of SSC CGL Mathematics Syllabus:
- counting whole numbers,
- slave number,
- relationship between fractions and numbers,
- Profit and Loss,
- Time and Distance,
- time and work,
- Percent
- Ratio and Proportion,
- Discount
- Partnerships,
- mixing and separation,
- square root,
- average,
- graph of linear equations,
- Triangle and its different types,
- similarity in triangles,
- Interest,
- Basic Arithmetic and Elementary Variation,
- circle and its chord,
- triangle,
- quadrilateral,
- tangent line,
- The angle subtended by the chord of the circle,
- common tangent of two or more circles,
- even polygon,
- Circle,
- long prism,
- long circular cone,
- long circular cylinder,
- Circle,
- height and distance
- hemisphere,
- rectangular parallelepiped,
- Vertical Pyramid of Triangular and Square Base
- histogram,
- frequency polygon,
- bar diagram and pie-chart,
- trigonometric ratio,
- degree and radian measure, identity,
- complementary angle
SSC CGL Maths Questions with Solutions PDF
1. Mr. Jones sold two pipes at $1.20 each. Based on the cost, his profit one was 20% and his loss on the other was 20%. On the sale of the pipes, he:
(a) broke even, (b) lost 4 cents, (c) gained 4 cents, (d) lost 10 cents, (e) gained 10 cents
Solution:
Selling price of the first pipe = $1.20
Profit = 20%
Let’s try to find the cost price of the first pipe
CP = Selling price – Profit
CP = 1.20 – 20% of CP
CP = 1.20 – 0.20CP
CP + 0.20CP = 1.20
1.20CP = 1.20
CP = 1.201.20
CP = $ 1
Selling price of the Second pipe = $1.20
Loss = 20%
Let’s try to find the cost price of the second pipe
CP = Selling price + Loss
CP = 1.20 + 20% of CP
CP = 1.20 + 0.20CP
CP – 0.20CP = 1.20
0.80CP = 1.20
CP = 1.200.80
CP = $1.50
Therefore, total cost price of the two pipes = $1.00 + $1.50 = $2.50
And total selling price of the two pipes = $1.20 + $1.20 = $2.40
Loss = $2.50 – $2.40 = $0.10
Therefore, Mr. Jones loss 10 cents.
Answer: (d)
2. The distance light travels in one year is approximately 5,870,000,000,000 miles. The distance light travels in 100 years is:
(a) 587 × 108 miles, (b) 587 × 1010 miles, (c) 587 × 10-10 miles, (d) 587 × 1012 miles, (e) 587 × 10-12 miles
Solution:
The distance of the light travels in 100 years is:
5,870,000,000,000 × 100 miles.
= 587,000,000,000,000 miles.
= 587 × 1012 miles.
Answer: (d)
3. What is |-26|?
(a) -26,
(b) 26,
(c) 0,
(d) 1
Solution:
|-26|
= 26.
Answer: (b)
4. Multiply: (x – 4)(x + 5)
(a) x2 + 5x – 20,
(b) x2 – 4x – 20,
(c) x2 – x – 20,
(d) x2 + x – 20.
Solution:
(x – 4)(x + 5).
= x(x + 5) -4(x + 5).
= x2 + 5x – 4x – 20.
= x2 + x – 20.
Answer: (d)
SSC CGL Maths Syllabus (साथ ही मैथ्स के सर्वश्रेष्ठ फ्री नोट्स डाउनलोड करे)
5. Factor: 5×2 – 15x – 20.
(a) 5(x-4)(x+1),
(b) -2(x-4)(x+5),
(c) -5(x+4)(x-1),
(d) 5(x+4)(x+1).
Solution:
5×2 – 15x – 20.
= 5(x2 – 3x – 4).
= 5(x2 – 4x + x – 4).
= 5{x(x – 4) +1(x – 4)}.
= 5(x-4)(x+1).
Answer: (a).
6. If 102y = 25, then 10-y equals:
(a) -1/5, (b) 1/625, (c) 1/50, (d) 1/25, (e) 1/5
Solution:
102y = 25
(10y)2 = 52
10y = 5
1/10y = 1/5
10-y = 1/5
Answer: (e)
7. The value of x + x(xx) when x = 2 is:
(a) 10, (b) 16, (c) 18, (d) 36, (e) 64
Solution:
x + x(xx)
Put the value of x = 2 in the above expression we get,
2 + 2(22)
= 2 + 2(2 × 2)
= 2 + 2(4)
= 2 + 8
= 10
Answer: (a)
8. The sum of three numbers is 98. The ratio of the first to the second is 2/3, and the ratio of the second to the third is 5/8. The second number is:
(a) 15, (b) 20, (c) 30, (d) 32, (e) 33
Solution:
Let the three numbers be x, y and z. (SSC CGL Maths Syllabus)
Sum of the numbers is 98.
x + y + z = 98………………(i)
The ratio of the first to the second is 2/3.
x/y = 2/3.
x = 2/3 × y.
x = 2y/3.
The ratio of the second to the third is 5/8.
y/z = 5/8.
z/y = 8/5.
z = 8/5 × y.
z = 8y/5.
Put the value of x = 2y/3 and z = 8y/5 in (i).
2y/3 + y + 8y/5 = 98
49y/15 = 98.
49y = 98 × 15.
49y = 1470.
y = 1470/49.
y = 30 .
Therefore, the second number is 30. (SSC CGL Maths Syllabus)
Answer: (c)
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Important Maths Questions for SSC CGL Exam
1. Which is greater than 4?
(a) 5,
(b) -5, (SSC CGL Maths Syllabus)
(c) -1/2,
(d) -25.
Solution:
5 greater than 4.
Answer: (a)
2. Which is the smallest?
(a) -1,
(b) -1/2,
(c) 0,
(d) 3.
Solution:
The smallest number is -1.
Answer: (a)
(SSC CGL Maths Syllabus)
3. Combine terms: 12a + 26b -4b – 16a.
(a) 4a + 22b,
(b) -28a + 30b,
(c) -4a + 22b,
(d) 28a + 30b.
(SSC CGL Maths Syllabus)
Solution:
12a + 26b -4b – 16a.
= 12a – 16a + 26b – 4b.
= -4a + 22b.
Answer: (c)
4. Simplify: (4 – 5) – (13 – 18 + 2).
(a) -1, (SSC CGL Maths Syllabus)
(b) –2,
(c) 1,
(d) 2.
Solution:
(4 – 5) – (13 – 18 + 2).
= -1-(13+2-18).
= -1-(15-18).
= -1-(-3).
= -1+3.
= 2. (SSC CGL Maths Syllabus)
Answer: (d)
5. What is |-26|?
(a) -26,
(b) 26,
(c) 0, (SSC CGL Maths Syllabus)
(d) 1
Solution:
|-26|
= 26.
Answer: (b)
5. A man has $ 10,000 to invest. He invests $ 4000 at 5 % and $ 3500 at 4 %. In order to have a yearly income of $ 500, he must invest the remainder at:
(a) 6 % , (b) 6.1 %, (c) 6.2 %, (d) 6.3 %, (e) 6.4 % (SSC CGL Maths Syllabus)
Solution:
Income from $ 4000 at 5 % in one year = $ 4000 of 5 %.
= $ 4000 × 5/100.
= $ 4000 × 0.05.
= $ 200.
Income from $ 3500 at 4 % in one year = $ 3500 of 4 %.
= $ 3500 × 4/100.
= $ 3500 × 0.04. (SSC CGL Maths Syllabus)
= $ 140.
Total income from 4000 at 5 % and 3500 at 4 % = $ 200 + $ 140 = $ 340.
Remaining income amount in order to have a yearly income of $ 500 = $ 500 – $ 340. (SSC CGL Maths Syllabus)
= $ 160.
Total invested amount = $ 4000 + $ 3500 = $7500.
Remaining invest amount = $ 10000 – $ 7500 = $ 2500.
We know that, Interest = Principal × Rate × Time
Interest = $ 160,
Principal = $ 2500, (SSC CGL Maths Syllabus)
Rate = r [we need to find the value of r],
Time = 1 year.
160 = 2500 × r × 1.
160 = 2500r
160/2500 = 2500r/2500 [divide both sides by 2500]
0.064 = r
r = 0.064 (SSC CGL Maths Syllabus)
Change it to a percent by moving the decimal to the right two places r = 6.4 %
Therefore, he invested the remaining amount $ 2500 at 6.4 % in order to get $ 500 income every year.
Answer: (e) (SSC CGL Maths Syllabus)
QUESTION6:Find the value of sin2 10 + sin2 20 + sin2 30 + ……. + sin2 80.
(A) 2
(B) 3
(C) 1
(D) 4
Correct Option: D
QUESTION7:Find the value of 16/√3 (Cos50°Cos10°Cos110°Cos60°)
(A) 1
(B) 2
(C) – 1 (SSC CGL Maths Syllabus)
(D) – 2
Correct Option: C
QUESTION8:If the rate of income tax increases by 18%, net income decreases by 2%. What was the rate of income tax?
(A) 10
(B) 20
(C) 15
(D) 12 (SSC CGL Maths Syllabus)
Correct Option: A
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