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CAT 1
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13. The number of illiterate workers with less than 4 children is
15+25+20 = 60
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Q14- 17. Following four questions are to be answered on the basis of the bar graph given below showing the number of students in 5 sections A to E of a class in a school.
14. Which section has the largest number of students?
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15. Which section has twice the number of students as compared to one of the other section?
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16. If the students were to be uniformly divided in each section, for which section would the strength change most drastically?
Adobe Scan 23-Feb-2025 (15)
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17. What is the number of students that have to be moved from one section to another so that there are three sections with exactly the same number of students?
Your score is
The average score is 0%
CAT 2
Your time starts now
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CAT
LTL TEST 6 - QE, LE, AP
Greetings from LEARN TO LEAD ACADEMY!!!
The number of attempts remaining is 2
Greetings from LEARN TO LEAD ACADEMY !!!! All the best !!!!
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2. If the distance between the points (p, - 5) and (4, 10) is 17 units, then the value of p are
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3. If the pair of equations 3x + 4y - 8 = 0 and px +8y/3 = 15 has no solution, then the value of p is
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4. The line segment joining the points P(3, -1) and Q(-6, 5) is trisected. The coordinates of point of trisection are
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5. If C is the mid-point of PQ. P is (4, x), C is (y, -1) and Q is (-2, 4) then x and y, respectively are
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Assertion-Reason Based Questions
In the following questions, a statement of Assertion (A) is followed by a statement of Reason (R). Choose the correct answer out of the following choices.
6. Assertion (A) 5x² + 14x+10=0 has no real roots.
Reason (R) ax² + bx + c = 0 has no real roots if b² < 4ac.
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7. Assertion(A) Zeroes of f(x) = x²-4x-5 are 5, -1.
Reason (R) The polynomial whose zeroes are 2+√3, 2-√3 is x² - 4x + 7.
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8. If one of the zeroes of the polynomial f(x) = (k² +8)x² + 13x + 6k is reciprocal of the other, then the values of k are
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9. HCF of two numbers is 11 and their LCM is 990. If one number is 22, then other number is
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10. The following pair of linear equations, x = y and x–2 = y–2 are
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11. The sum of first 15 terms of given AP is 97, 94, 91, 88,...
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12. If (a, b) is the mid-point of line segment joining the points (6, 4) and (8,–6) then the values of a and b are
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13. If a number x is added to twice its square, then the resultant is 21, then the quadratic representation of this statement is
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14. If P is a point on Y-axis, whose ordinate is 3 and Q is a point (–5,2), then the distance PQ is
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15. Assertion (A) The common difference of an AP, whose nth term is a _n = (3n+7), is 3.
Reason (R) The nth term of an AP is a _n = a+(n-1)d.
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16. A, B and C start at the same time in the same direction to run around a circular stadium. A completes a round in 252 sec, B in 308 sec and C in 198 sec, all starting at the same point. After what time will they meet again at the starting point?
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17. The sum of all natural numbers from 1 to 100, is
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18. If one of the zeroes of a quadratic polynomial (k - 1)x² + kx + 1 is - 3, then the value of k is
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19. What is the nature of roots of the quadratic equation 5y^2 – 4y+3 = 0?
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20. The pair of linear equations 2x+ky–3=0, 6x+ 2/3y+7=0 has a unique solution, if
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21. The point of intersection of the coordinate axes is
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22. The value of k such that the quadratic polynomial x² - (k+6)x + 2(2k+1) has sum of the zeros as half of their product, is
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23. Assertion (A) If mid-point of a line joining the points (6, -3) and (a, b) is (-3,5), then a and b are - 12 and 13, respectively.
Reason (R) A line is obtained by joining the points (x_1, y_1) and (x_2, y_2), then mid-point is given by[(x_1+x_2/2),(y_1+y_2/2)]
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24. A tower stands near an airport. The angle of elevation θ of the tower from a point on the ground is such that its tangent is 5/12. The height of the tower, if the distance of the observer from the tower is 120 m is
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25. The distance between A(-5,3) and B(-2,-1) is
The average score is 28%
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