AABINANDAN ACADEMY

RD Sharma class 10 cbse trigonometry MCQ solution | Example Q No 1 to 17 | cbse maths in Tamil

RD Sharma MCQS Solutions Class 10 | Chapter 5 Arithmetic Progressions MCQs | Examples Q No 1 to 10

RD Sharma MCQS Solutions Class 10 Chapter 10. Trigonometric Identities MCQs Exercise Q No 31 to 39

RD Sharma MCQS Solutions Class 10 Chapter 10. Trigonometric Identities MCQs Exercise Q No 21 to 30

RD Sharma MCQS Solutions Class 10 Chapter 10. Trigonometric Identities MCQs Exercise Q No 11 to 20

RD Sharma MCQS Solutions Class 10 Chapter 10. Trigonometric Identities MCQs Exercise Q No 1 to 10

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rd sharma class 12 probability mcq solutions | Mean and Variance in Random Variables Exercise Sol

RD SHARAMA class 11 MCQ | Trigonometric class 11 maths mcq solution| Aabinandan Academic|

RD Sharma Solutions Class 12 Maths | Probability Example MCQ Q.No 1 to 5 complete SOLUTION

Transformation Formulae Example

class 12 RD SHARMA MCQ solution | vector or cross product | Ex 21 Q.No 1 to 19 | Aabinandan Academy

Let P=[■(√3/2&1/2@-1/2&√3/2)],A=[■(1&1@0&1)]and Q=PAP^T. If P^T Q^2007 P=[■(a&b@c&d)], then 2a+b-3c

The relation between the height of the plant ('y^' in cm ) with respect to its exposure sunlight

RD Sharma Solutions Class 12 Maths | Increasing and Decreasing Functions MCQ complete SOLUTION

Bikes Battle It Out Boys VS Girls in Thrilling Race

Exercise 7.6 Q.No 6 | integration class 12 maths in Tamil | class 12 CBSE maths Tamil | NCERT maths

Exercise 7.6 Q.No 6 | integration class 12 maths in Tamil | class 12 CBSE maths Tamil | NCERT maths

Exercise 7.6 Q.No 6 | integration class 12 maths in Tamil | class 12 CBSE maths Tamil | NCERT maths

Exercise 7.6 Q.No 6 | integration class 12 maths in Tamil | class 12 CBSE maths Tamil | NCERT maths

Online Class 12 Maths | 10 Maths | Online Tuition Class 12 Maths and 10 Maths || Maths Online class

JEE Main PYQs || Inverse Trigonometric Functions PYQs || Aabinandan Academy || Q.No 31 to 35

JEE Main PYQs || Inverse Trigonometric Functions PYQs || Aabinandan Academy || Q.No 26 to 30

If S is the sum of the first 10 terms of the series 〖tan〗^(-1) (1/3)+〖tan〗^(-1) (1/7)+〖tan〗^(-1)

If ∑_(n=1)^50▒〖〖tan〗^(-1) 1/〖2r〗^2 =p〗, then the value of tan⁡p is a) 100 b) 51/50 c) 50/51

The value of cot⁡(∑_(n=1)^19▒〖〖cot〗^(-1) (1+∑_(p=1)^n▒2p) 〗) is a) 23/22 b) 22/23 c) 19/21

Let a_1=1,a_2,a_3,a_4,… be consecutive natural numbers. Then 〖tan〗^(-1) (1/(1+a_1 a_2 ))+〖tan〗^(-1)

lim┬(n→∞)⁡tan⁡{∑_(r=1)^n▒〖〖tan〗^(-1) (1/(1+r+r^2 )) 〗} is equal to || JEE PYQS

If 〖cot〗^(-1) (a)=〖cot〗^(-1) 2+〖cot〗^(-1) 8+〖cot〗^(-1) 18+〖cot〗^(-1) 32+.. upto 100 terms

A possible value of tan⁡(1/4 〖sin〗^(-1) √63/8) is a) 1/(2√2) b) 2√2-1 c) √7-1 d) 1/√7