Math Chapter Wise

EnglishDSSSB 23 SEP 2018 (9 AM-11 AM)

Q221.For any real x≠0, which of the inequality is true?

A2 1 x 1 2x + < B1 x 2 x + < C1 x 0 x + < D1 x 2 x + ≥

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EnglishDSSSB 23 SEP 2018 (9 AM-11 AM)

Q222.If x(≠1) is any real number, then x3 +1>x2 +x if:

Ax= –1 Bx > –1 CInequality doesn't hold for any real x. Dx < –1

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EnglishDSSSB 23 SEP 2018 (9 AM-11 AM)

Q223.The real values of x satisfying the inequality: (())) ((()) 2 10 10 log x 3 log x 1 x 1000 − + > > are:

Ax> 100 Bx> 1000 Cx> 10 Dx>1

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EnglishLT 2018

Q224.The number of real solutions of the equation 2 x 5 x 4 0 + + = + + = + + = + + = is

A4 B2 C1 D0

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EnglishLT 2018

Q225.The number of solutions of (())) ((()) 4 2 log x 1 log x 3 − = − − = − − = − − = − is

A2 B3 C1 D0

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EnglishLT 2018

Q226.If ((()) n 2 2 2n 0 1 2 2n 1 x x a a x a x.... a x − + = + + + + − + = + + + + − + = + + + + − + = + + + + then ((()) 0 2 4 2n a a a.... a + + + + + + + + + + + + + + + + is equal to

An 3 1 2 − Bn 3 1 2 + Cn 3 2 2 + Dn 3 2 2 −

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EnglishLT 2018

Q227.If the roots of the equation (())) ((()) 2 a b x c a x (b c) 0 − + − + − = − + − + − = − + − + − = − + − + − = are equal then a, b, c are in

Aarithmetic progression Bgeometric progression Charmonic progression DNone of the above

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EnglishLT 2018

Q228.For the equation |x2 |+|x|–6=0

AThere is only one root BThe sum of roots is –1 CThe product of roots is –4 DThere are four roots

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EnglishLT 2018

Q229.The value of p for which the sum of the squares of the roots of the equation x2 –(p–2)x–p+1=0 is minimum, will be

A0 B1 C2 D3

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EnglishLT 2018

Q230.The condition that the equations ax2 +bx+c=0, a' x2 +b'x+c' = 0 have a common root is

A() ()() 2 bc' b'c ca ' c'a ab' a 'b − = − − B() ()() 2 ab' a 'b ca ' c'a bc' b'c − = − − C() ()() 2 ca ' c'a bc' b'c ab' a 'b − = − − DNone of the above

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EnglishDSSSB TGT (SECTION-B) 28 DEC 2014

Q231.The equation 2 x 5 x 6 0 has

ATwo real roots BFour real roots COne real root DNo real root

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EnglishDSSSB TGT (SECTION-B) 28 DEC 2014

Q232.The equation x 4 4 has

AUnique solution BTwo solutions CMany solutions DNo solution

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EnglishDSSSB TGT (SECTION-B) 28 DEC 2014

Q233.An odd degree polynomial equation has–

AAtleast one real root BNo real root COnly one real root DNone of these

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EnglishDSSSB TGT (SECTION-B) 28 DEC 2014

Q234.One root of the equation tan x = x is–

Ax 0 Bx/2 Cx DNone of these

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EnglishDSSSB TGT (SECTION-B) 28 DEC 2014

Q235.The real root of the equation 3 x 6x 9 0 is–

A–6 B–9 C6 D–3

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EnglishDSSSB TGT (SECTION-B) 28 DEC 2014

Q236.If roots of the equation 2 3x 4x 7 0 are, then value of 1 1 is equal to–

A3/7 B4/7 C5/7 D7/4

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EnglishDSSSB TGT (SECTION-B) 28 DEC 2014

Q237.The roots of the equation 2 ax bx c 0 are, then equation whose roots are 1 1, is–

A2/ax bx c 0 B2/bx ax c 0 C2/cy by a 0 D2/by cy a 0

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EnglishDSSSB TGT (SECTION-B) 28 DEC 2014

Q238.The solution set of 2x 3 5 is–

A(, 4) B(1,) C(, 4) (1,) DNone of these

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EnglishDSSSB TGT (SECTION-B) 28 DEC 2014

Q239.If the roots of the quadratic equation 2 (4 m)x (m 1)x 1 0 + + + + = + + + + = + + + + = + + + + = are equal then the value of m is–

A5 B4 C2 DNone of these

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EnglishDSSSB TGT (SECTION-B) 28 DEC 2014

Q240.If (x–1) is a factor of 5 3 2 x 4x 2x 3x K 0, then K is–

A4 B– 4 C2 D3

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