Practice Questions
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Q59.The major product formed in the reaction given below will be : (1) (2) (3) (4)
Q59.In the following compounds, the decreasing order of basic strength will be: (1) C2H5NH2 > NH3 > ( C2H5 ) 2NH (2) ( C2H5 ) NH > NH3 > C2H5NH2 (3) NH3 > C2H5NH2 > ( C2H5 ) 2NH (4) ( C2H5 ) 2NH > C2H5NH2 > NH3
Q59.The correct statement(s) among I to III with respect to potassium ions that are abundant within the cell fluids, is/are I. They activate many enzymes. JEE Main 2019 (12 Jan Shift 2) JEE Main Previous Year Paper II. They participate in the oxidation of glucose to produce ATP. III. Along with sodium ions, they are responsible for the transmission of nerve signals. (1) I , II and III (2) III only (3) I and II only (4) I and III only
Q59.The correct match between Item - I and Item - II is: Item - I Item - II (a) High density polythene (I) Peroxide catalyst (b) Polyacrylonitrile (II) Condensation at high temperature & pressure (c) Novolac (III) Ziegler-Natta catalyst (d) Nylon 6 (IV) Acid or base catalyst JEE Main 2019 (10 Apr Shift 2) JEE Main Previous Year Paper (1) a βIV, b β( II ) , ( c ) β( I ) , ( d ) β( III ) (2) ( a ) βIII, ( b ) β( I ) , ( c ) β( IV ) , ( d ) β( II ) (3) ( a ) βIII, ( b ) β ( I ) , ( c ) β( II ) , ( d ) β( IV ) (4) ( a ) βII, b βIV, c βI, d βIII
Q59.The major product of the following reaction is: (1) (2) (3) (4) JEE Main 2019 (09 Jan Shift 2) JEE Main Previous Year Paper
Q60.Number of stereo centers present in linear and cyclic structures of glucose are respectively: (1) 4 and 4 (2) 5 and 5 (3) 4 and 5 (4) 5 and 4
Q60. The correct match between Item I and Item II is: (1) (A) β(Q, R); (B) β(S); (C) β(P) (2) (A) β(R); (B) β(Q); (C) β(P) (3) (A) β(R); (B) β(S); (C) β(Q) (4) (A) β(Q); (B) β(S); (C) β(R)
Q60.Amylopectin is composed of: (1) Ξ² βDβ glucose , C1 βC4 and C1 βC6 (2) Ξ± βDβ glucose, C1 βC4 and C2 βC6 linkages linkages (3) Ξ± βDβ glucose, C1 βC4 and C1 βC6 linkages (4) Ξ² βDβ glucose, C1 βC4 and C2 βC6 linkages
Q60.The correct structure of histidine in a strongly acidic solution (pH = 2) is (1) (2) (3) (4)
Q60.The correct match between item I and item II is Item I (Compound) Item II (Reagent) a. Lysine p. 1βnaphthol JEE Main 2019 (10 Jan Shift 2) JEE Main Previous Year Paper b. Furfural q. Ninhydrin c. Benzyl alcohol r. KMnO4 d. Styrene s. Ceric ammonium nitrate (1) a βq, b βr, c βs, d βp (2) a βq, b βp, c βs, d βr (3) a βr, b βp, c βq, d βs (4) a βq, b βp, c βr, d βs
Q60.Fructose and glucose can be distinguished by: (1) Fehling's test (2) Benedict's test (3) Barfoed's test (4) Seliwanoff's test
Q60.The peptide that gives positive ceric ammonium nitrate and carbylamine tests is: (1) Gln βAsp (2) Asp βGln (3) Lys βAsp (4) Ser βLys
Q60.Among the following compounds most basic amino acid is: (1) Lysine (2) Asparagine (3) Serine (4) Histidine
Q61.If πΌ and π½ are the roots of the equation 375 π₯2 - 25π₯- 2 = 0, then π π½π is equal to: β π= 1 lim β π=π 1 πΌπ+ πββlim πββ (1) 1 (2) 21 12 346 (3) 7 (4) 29 116 358
Q61.Let Ξ± and Ξ² be the roots of the quadratic equation x2 sin ΞΈ βx(sin ΞΈ cos ΞΈ + 1) + cos ΞΈ = 0 (0 < ΞΈ < 45β), and (β1)n is equal to : Ξ± < Ξ². Then ββn=0 (Ξ±n + Ξ²n ) 1 (1) 1βcos ΞΈ β 1+sin1 ΞΈ (2) 1+cos1 ΞΈ + 1βsin1 ΞΈ 1 (3) 1βcos ΞΈ + 1+sin1 ΞΈ (4) 1+cos1 ΞΈ β 1βsin1 ΞΈ JEE Main 2019 (11 Jan Shift 2) JEE Main Previous Year Paper
Q61.Let πΌ and π½ be the roots of the equation π₯2 + 2π₯+ 2 = 0, then πΌ15 + π½15 is equal to (1) -512 (2) 128 (3) 512 (4) -256
Q61.Let p, q β Q . If 2 ββ3 is a root of the quadratic equation x2 + px + q = 0, then (1) p2β4q + 12 = 0 (2) q2 + 4p + 14 = 0 (3) p2β4qβ12 = 0 (4) q2β4pβ16 = 0
Q61.If three distinct numbers π, π, π are in G.P. and the equations ππ₯2 + 2ππ₯+ π= 0 and ππ₯2 + 2ππ₯+ π= 0 have a common root, then which one of the following statements is correct? (1) π π π are in A.P. (2) π, π, π are in A.P. π, π, π (3) π, π, π are in G.P. (4) π π π are in G.P. π, π, π
Q61.The number of all possible positive integral value of Ξ± for which the roots of the quadratic equation 6x2 β11x + Ξ± = 0 are rational numbers is: (1) 5 (2) 3 (3) 4 (4) 2
Q61.If one real root of the quadratic equation 81x2 + kx + 256 = 0 is cube of the other root, then a value of k is : (1) -81 (2) 100 (3) 144 (4) -300 where x and y are real numbers then y βx equals
Q61.The number of integral values of m for which the quadratic expression (1 + 2m) x2 β2(1 + 3m)x + 4(1 + m), x βR is always positive, is (1) 7 (2) 3 (3) 6 (4) 8
Q61.If Ξ±, Ξ² and Ξ³ are three consecutive terms of a non-constant G.P. Such that the equations Ξ±x2 + 2Ξ²x + Ξ³ = 0 and x2 + x β1 = 0 have a common root, then Ξ±(Ξ² + Ξ³) is equal to: (1) Ξ²Ξ³ (2) Ξ±Ξ² (3) Ξ±Ξ³ (4) 0
Q61.The sum of the solutions of the equation βπ₯- 2 + βπ₯βπ₯- 4 + 2 = 0, π₯> 0 is equal to (1) 10 (2) 9 (3) 12 (4) 4 JEE Main 2019 (08 Apr Shift 1) JEE Main Previous Year Paper
Q62.If πΌ and π½ be the roots of the equation π₯2 - 2π₯+ 2 = 0, then the least value of π for which πΌ π= 1 is π½ (1) 5 (2) 4 (3) 2 (4) 3
Q62.If z z Ξ± (Ξ± βR) is a purely imaginary number and |z| = 2, then a value of Ξ± is : + (1) 1 (2) 12 (3) β2 (4) 2