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Sample Paper Of All India Aakash Test Series As you are asking for Sample Paper Of All India Aakash Test Series so on your demand I am providing same here : Choose the correct answer: 1. Which of the following fundamental forces has shortest range? (1) Gravitational force (2) Weak nuclear force (3) Electromagnetic force (4) Strong nuclear force 2. Which of the following practical units of length has largest magnitude? (1) fermi (2) astronomical unit (3) light year (4) parsec 3. A plate has a length (4 0.1) cm and breadth (3 0.01) cm. Then the area of the plate is (1) (12 0.3) cm2 (2) (12 0.11) cm2 (3) (12 0.1) cm2 (4) (12 0.2) cm2 4. If A = 4.321 cm and B = 2.1 cm then (A + B) is equal to (1) 6.421 cm (2) 6.42 cm (3) 6.4 cm (4) 6 cm 5. A cube has a side of length 1.1 102 m. Its volume should be written as (1) 1.331 106 m3 (2) 1.33 106 m3 (3) 1.3 106 m3 (4) 1 106 m3 6. A cylindrical wire has a mass 0.6 0.006 g radius 0.4 0.004 mm and length 8 0.08 cm. The maximum percentage error in its density is (1) 4 (2) 3 (3) 5 (4) 6 Sample Paper Of All India Aakash Test Series You are looking for the All India Aakash Test Series for AIEEE, here i am uploading a file from where you can download here are some mathematics questions: A fruit basket contain 3 different fruits and has 5 of each type. The number of ways of selecting one or more fruits is (1) 35 (2) 53 (3) 45 – 1 (4) 63 – 1 If a > 0, and the equation |z – a2| – |z – 2a| = 3 represents a hyperbola, then a lies in (1) (1, 3) (2) (–∞, –1) ∪ (3, ∞) (3) (–∞, 1) ∪ (3, ∞) (4) (–∞, –3) ∪ (–1, ∞) The product of the real roots of the equation |x|8/3 – 26|x|4/3 – 27 = 0 is (1) –39/4 (2) –39/2 (3) –39 (4) –32/9 Using mathematical induction, the number an is defined by a0 = 1, an +1 = 3n2 + n + an (n ≥ 0) then an is equal to (1) n3 + n2 + 1 (2) n3 – n2 + 1 (3) n3 – n2 (4) n3 + n2 The number of six digit numbers that can be formed by using digits 1, 2, 3 and 4 only, such that exactly one digit out of four digit is repeated (1) 360 (2) 240 (3) 120 (4) 480 For all complex numbers z1, z2 satisfying |z1| = 25 and |z2 + 4 – 3i| = 5, the maximum value of |z1 – z2| = (1) 15 (2) 35 (3) 20 (4) 30 The number of real roots of the equation x2 – 6|x – 3| + 27 = 0 is (1) 0 (2) 1 (3) 2 (4) 4 If n is a positive integer, then 52n + 2 – 24n – 25 is divisible by (1) 574 (2) 575 (3) 675 (4) 576 The number of ways of distribution of 15 different objects among 3 persons, so that each may get at least one is (1) 315 – 215 – 3 (2) 315 – 3.215 + 3 (3) 315 – 215 + 3 (4) 315 – 3.215 – 3 Let p, q, r, s ∈ Q and g(x) = x2 + px + q = 0 and h(x) = x3 + rx + s = 0 have a common irrational root, then (1) h(x) = (x – p) g(x) (2) h(x) = (x – q) g(x) (3) h(x) = (x – r) g(x) (4) h(x) = (x – s) g(x) Last edited by Aakashd; December 16th, 2019 at 09:23 AM. |