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This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your knowledge and support exam preparation. Choose a topic below to get started.

1601.

Let S be the set of real numbers . Then the relation R={(a,b):1+ab>0} on s in

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1602.

Find the derivative of cos–¹ (4x³-3x)..???

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1603.

xsinx/x(square)+1

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1604.

Sin2x -sin4x+sin6x

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1605.

Solve 22+44

Answer» 66??
66??
66
66?
66
1606.

if nCn-3=120,find n

Answer» Very easy question try to solve by your own until you will not be able to pass in the examination
1607.

Find the equation of the circle passing through the point ( 20,3 )and (19,8)and(2,-9)

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1608.

The number of term in the expension of (a+b+c) is

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1609.

Limit x tends to infinity1+cosx/x

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1610.

Limit x tends to 0 1+cosx/x

Answer» 2.1+limit x tends to 0 cosx/x{limit x tends to 0 cosx/x is equal to 1}So1+12
1611.

find the general solution of 4sinxcosx+2sinx+2cosx+1=0

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1612.

Twelve balls are distributed among three boxes find the probability that first box contain 3 ball

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1613.

what is the value of 0÷0

Answer» Not defined
Not defined
Not defined
Nd
Not defined
1614.

Math practical class 11 chp 1 sets

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1615.

Find the derivative of (x+cosx)/tanx wrt x

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1616.

Find the value of a if (-3,a)is the image of the point (1,a+4) in the line x+y+4=0

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1617.

Express 2√-4+3√-36-22 in the form of a+ib

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1618.

find the sum of indicated number of terms in each of the following in a.p -1,1/4,3/2 -

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1619.

Derivatives of 3x/(x+5)^2

Answer» 5
1620.

Derivatives of function x+4/x-5

Answer» -9÷(x-5)^2
1621.

1/2 - 2cos^60/3Solve without using trigonometric tables

Answer» 1÷3
1622.

Prove is 0/0=? Not a laughing question...

Answer» Not defined
0/0=indefinite
1623.

Log base30 5=alphaLog base30 3=betaThen what is log base30 8

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1624.

How many natural number in 1 to 1000 .

Answer» 1000
2
All Counting Numer are Natural Number....
100
Answer is 738
1000
1625.

Find the sum of n\'th term ,whose nth term is n(n+3)

Answer» S(n^2 +3n)=n^2+3n/2 [2a+(n^2+3n-1)d]
1626.

Limxtends to pie÷2 root2 - root 1+sinx÷cossquarex

Answer» √1
1627.

Prove that 0!=1.

Answer» (n!) represent the product of first n natural number.
1628.

prove that 1.1p1*2.2p2*3.3p3*...*n.npn=n*1pn*1-1

Answer» Fo
1629.

What is the meaning of quadratic equations ??????

Answer» it is of the form ax^2+bx+ c=0 ...where....a doesn\'t equal to 0
A quadratic equation which has highest degree is 2.
दि्घात समीकरण
1630.

F(x) =Cotx

Answer» Sec *2x
1631.

What is mathematics in 1 line??

Answer» To study the science of the numbers
Playing with numbers
fun with concepts and formula...?
Fun
So boring
1632.

X square minus 5 y squared is equal to 10

Answer» ?????
What is the question
What we have to find?
1633.

Important formulas of limits and derivatives...

Answer» Check on thus app
1634.

X square minus 5 y square is equal to 10

Answer» X square by 5 + y square by 16 is equal to 1
1635.

What is full form of asa, sas,sss

Answer» ASA=angle side angle & SAS=side angle side& SSS= side side side . This is the CPCT
asa=angle side anglesas=side angle sidesss=side side side
1636.

Find the coefficient of x4 in the expansion of (1+x+x2+x3)11

Answer» 0
1637.

Basic propoartionality theorem

Answer» Basic Proportionality theorem was introduced by a famous Greek Mathematician, Thales, hence it is also called Thales Theorem. According to him, for any two equiangular triangles, the ratio of any two corresponding sides is always the same. Based on this concept, he gave theorem of basic proportionality. This concept has been introduced in similar triangles. If two triangles are similar to each other then,\ti) Corresponding angles of both the triangles are equal\tii) Corresponding sides of both the triangles are in proportion to each otherThus two triangles ΔABC and ΔPQR are similar if,\ti) ∠A=∠P, ∠B=∠Q and ∠C=∠R\tii) AB/PQ, BC/QR, AC/PR
1638.

All formula of class 11 maths

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1639.

Define minima and maxima with examples

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1640.

Is the miscellaneous of conic sections(class 11th) is removed by cbse for the session 2019-20

Answer» Yaaa
In 11th class all Miscellaneous examples and exercises are Exam point of view
1641.

What is HP??

Answer» In Mathematics , HP is Harmonic Progessions.(In physics, it is Horse Power.)
Horse power
1642.

(X+2)cube abnitio method

Answer» Binomial theorem
1643.

Abnitio method

Answer»
1644.

Find a if the coefficient of x² and x³ in the expansion of (3+ax)9 are equal

Answer» Here, 9C2 x 3^7 x a^2 = 9C3 x 3^6 x a^3And we get, a = 9/14.
1645.

Find equation of tangent of parabola y^2=12x which passes through (2,5)

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1646.

Evaluate Lim. cosx/ X- π/8. π/2-x

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1647.

Equations of conic section?

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1648.

IN ∆ABC , Prove that sin^2 A/2+ sin^2 B/2+ sin^2 C/2 =1-2sin A/2 sinB/2 sinC/2

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1649.

How can find out range

Answer» Range is a value which is with the term x
1650.

How can fund out range

Answer» Highest value - lowest value
Highest value - lowest value/ highest value + lowest value