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Advance Maths Series for SSC CGL- Geometry Day 1

Advance Maths Series for SSC CGL- Geometry Day 1

Dear Students, we have started “Advance Maths Series” for Maths. This will focus on the advance maths section of the SSC CGL examination. We have made a collection of important questions for Mensuration, Algebra, Trigonometry and Geometry each. In this series we will be covering important questions for every topic. We will cover 10 questions every day from each topic. In this article, we have covered the first set of 10 questions for Geometry.

Advance Maths has become a very important part of the SSC CGL examination. We have seen an increase in the number of questions from this section year after year. This is also one of the toughest part of Maths preparation. This section not only requires a firm understanding of the basics but also lots of practice to succeed in the examination. Our main focus is to make it easier for the students to master this part. This Advance Maths Series will help in regular practice.

With this Advance Maths Series we plan to cover important questions of all the topics of Advance maths which have the highest probability of being asked in the examination. We recommend students to solve all the questions posted in this series.

Questions:

Q1. Point P is inside ∠BAC, if ∠BAC = 1150 & ∠PAC = 700 then find ∠BAP.बिंदु P, ∠BAC के अंदर है, अगर ∠BAC = 1150 & ∠PAC = 700 है तो ∠BAP का क्या मान है:

(a) 700

(b) 1150

(c) 450

(d) None of these

Q2. If ∠AOB = 750, ∠BOC = 1050 then choose the correct answer:अगर ∠AOB = 750, ∠BOC = 1050 है तो सही उत्तर का चयन कीजिये:

(a) OC AB

(b) OC OA

(c) O, C & A are collinear (समरेख)

(d) None of these

Q3. If point I is the incentre of ∆ABC and ∠BIC = 1350, then ∆ABC isअगर  बिंदु  I, ∆ ABC का अंतःकेंद्र है और ∠BIC = 1350 है तो ∆ABC है:

(a) Acute angle / न्यून कोण

(b) Equilateral triangle/ समभुज त्रिभुज

(c) Right angle triangle/ समकोण त्रिभुज

(d) Obtuse angle triangle/ अधिककोण त्रिभुज Q4. ABCD is a rhombus in which side AB = 4 cm and ∠ABC = 1200, then the length of the diagonal BD is:ABCD एक समचतुर्भुज है जिसमे भुजा AB = 4 सेमी और ∠ABC = 120  डिग्री है, तब विकर्ण BD की लंबाई है:

(a) 1 cm

(b) 2 cm

(c) 3 cm

(d) 4 cm

Q5. In a ∆ ABC, ∠A + ∠B = 118°, ∠A + ∠C = 96°. Find the value of ∠A.    त्रिभुज ABC में, ∠A + ∠B = 118°, ∠A + ∠C = 96° है तो ∠A का मान है:

(a) 36°

(b) 40°

(c) 30°

(d) 34°

Q6. In a ∆ ABC, ∠A + ∠B = 70° and ∠B + ∠C = 130°, value of ∠A is:    त्रिभुज ABC में, ∠A +∠B = 70° और ∠B + ∠C = 130° है तो ∠A का मान है:

(a) 20°

(b) 50°

(c) 110°

(d) 30°

Q7. In a triangle ABC, ∠A + 12 ∠B + ∠C = 140°, then ∠B is     त्रिभुज ABC में, ∠A + 1/2 ∠B + ∠C = 140°, तब ∠B होगा:

(a) 50°

(b) 80°

(c) 40°

(d) 60°

Q8. If I be the incentre of ∆ ABC and ∠B = 70° and ∠C = 50°, then the magnitude of  ∠BIC is:     अगर  बिंदु  I, त्रिभुज ABC का अंतःकेंद्र है और ∠B = 70° और ∠C = 50° है तो ∠BIC है:

(a) 130°

(b) 60°

(c) 120°

(d) 105°

Q9. O is the in-centre of the ∆ABC, if ∠BOC = 116°, then ∠BAC is:     अगर बिंदु O, त्रिभुज ABC का अंतःकेंद्र है और ∠BOC = 116° है तो ∠BAC है:

(a) 42°

(b) 62°

(c) 58°

(d) 52°

Q10. In a triangle ABC, incentre is O and ∠BOC = 110°, then the measure of ∠BAC is:       अगर बिंदु O, त्रिभुज ABC का अंतःकेंद्र है और ∠BOC = 110° है तो ∠BAC है:

(a) 20°

(b) 40°

(c) 55°

(d) 110°

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