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Here I am sharing the previous year Mathematics question paper of GBTU SEE Entrance Exam The two vertices of triangle are (2, - 1), (3, 2) and the third vertex lies on x + y = 5. The area of the triangle is 4 units then the third vertex is : (1) (0,5) or (1,4) (2) (5, 0) or (4, 1) (3) (5, 0) or (1, 4) (4) (0, 5) or (4, 1) If 10 points lie on a plane out of which 5 are on a st-line, then total number of triangles formed by them are : (1) 120 (2) 110 (3) 150 (4) 100 Out of 14 players there are 5 bowlers. Then the total number of ways of selecting a team of 11 players of which at least 4 are bowlers are : (1) 275 (2) 264 (3) 263 (4) 265 Rest of the Questions are attached in below file which is free of cost Address: Gautam Buddh Technical University Tagore Marg, Babuganj, Hasanganj, Lucknow, Uttar Pradesh, 226007 0522 274 0236 Map: Last edited by Aakashd; June 29th, 2019 at 11:16 AM. |
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Re: GBTU SEE Entrance Exam Mathematics Exam Old Question Papers
Hello friend as you want the GBTU SEE Entrance Exam Mathematics Exam Old Question Papers so friend here I am providing you the same…. 1. The equation of the normal to the circle x2 + y2 = a2 at point (x′ y′) will be : (1) x′y - xy′ = 0 (2) xx′ - yy′ = 0 (3) x′y + xy′ = 0 (4) xx′ + yy′ = 0 2. Equation of the bisector of the acute angle between lines 3x + 4y + 5 = 0 and 12x – 5y – 7 = 0 is : (1) 21x + 77y + 100 = 0 (2) 99x – 27y + 30 = 0 (3) 99x + 27y + 30 = 0 (4) 21x – 77y – 100 = 0 3. Equation to the line passing through the point (-4,5) and perpendicular to 3x = 4y = 7 : (1) 3x-4y+32=0 (2) 4x+3y+1= 0 (3) 3x+4y-8=0 (4) 4x-3y+31=0 4. If θθ θ is the angle between two straight lines represented by ax2 + 2hxy + by2 = 0 then : (1) tan θ = 2√h2 + ab a + b (2) cos θ = 2√h2 – ab a + b (3) tan θ = √h2 – ab a + b (4) tan θ = 2√h2 – ab a + b 5.The real part of cos h ( αα α + iββ β) : (1) sin α sin hβ (2) cos α cos hβ (3) 2 cos nθ (4) cos hα cos β 6. If z = cos θθ θ i sin θθ θ, then the value of zn + 1 will be : zn (1) sin 2nθ (2) 2 sin nθ (3) 2 cos nθ (4) cos 2nθ 7. If αα α and ββ β are the roots of the equation x2 – 2x + 4 = 0 then the value of αα αn + ββ βn will be : (1) i2n+1 sin (nπ/3) (2) 2n+1 cos (nπ/3) (3) i2n-1 sin (nπ/3) (4) 2n-1 cos (nπ/3) 8. [sin (αα α + θθ θ) – e ai sin θθ θ] n is equal to : (1) cosn α einθ (2) sinn α einθ (3) cosn α e-inθ (4) sinn α e-inθ GBTU SEE Entrance Exam Mathematics Exam Old Question Papers Rest of the questions here is the attachments please click on it…….
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