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Scholarship Test for 11th - Maths

PLEASE NOTE THIS SCHOLARSHIP TEST IS FOR 10+1 JEE STUDENTS WHO HAVE ALREADY PASSED CLASS 10TH.

Important Instructions

  1. You have only one attempt. You cannot attempt this scholarship test twice or more and once you have started the test, it will be counted as your attempt. You are required  to finish the test after clicking on start button else you will not be able to attempt it again.
  2. This scholarship test is for evaluating Maths only. You have to attempt separate test for Chemistry/Physics.
  3. Every question is mandatory. You cannot skip a question.
  4. You have to finish your test within 30 minutes else it will be automatically submitted.
  5. There will be no negative marking for wrong answers.
  6. Your final result will have percentage of correct answers only.
  7. Your result will be sent on the email id provided by the student before the start of the scholarship test.
  8. Please submit your details after click on the start button.
  9. Your time will start after submission of requisite details after clicking on the start button.
  10. For better visibility it is advisable to click on the full screen icon available on the Top right border of your test screen.
  11. Although its not mandatory but we strongly advise to fill our scholarship form before attempting any Scholarship test. By submitting the scholarship form you will get 5% additional discount which will be over and above scholarship. You can still submit the scholarship form by clicking on the link below. Don't worry clicking on link will take you to new window and will not interfere with your scholarship test. If you do not want to submit scholarship form or you have already submitted the scholarship form, you can click on START button to start your scholarship test.

CLICK HERE TO SUBMIT SCHOLARSHIP FORM

By clicking on START button you accept our TERMS AND CONDITIONS regarding Scholarships as mentioned on our website.

Please submit your details as mentioned below. You will receive your result in the form of SMS on your mobile and in the form of certificate on your email.

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1. If the mean of 6, 7, x, 8, y, 14 is 9, then

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2. Which of the following cannot be the probability of occurence of an event?

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3. If triangles ABC and DEF are similar and AB=4 cm, DE=6 cm, EF=9 cm and FD=12 cm, the perimeter of triangle ABC is

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4. A tank is made of the shape of a cylinder with a hemispherical depression at one end. The height of the cylinder is 1.45 m and radius is 30 cm. The total surface area of the tank is:... Read more at: https://www.adda247.com/school/cbse-class-10-maths-mcq-questions-with-answers

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5. D and E are the midpoints of side AB and AC of a triangle ABC, respectively and BC = 6 cm. If DE || BC, then the length (in cm) of DE is:

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6. To construct a triangle similar to a given ΔPQR with its sides, 9/5 of the corresponding sides of ΔPQR draw a ray QX such that ∠QRX is an acute angle and X is on the opposite side of P with respect to QR. The minimum number of points to be located at equal distances on ray QX is:... Read more at: https://www.adda247.com/school/cbse-class-10-maths-mcq-questions-with-answers/

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7. Which of the following triangles have the same side lengths?

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8. A number is selected at random from the numbers 3, 5, 5, 7, 7, 7, 9, 9, 9, 9 The probability that the selected number is their average is

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9. Fifteen solid spheres are made by melting a solid metallic cone of base diameter 2cm and height 15cm. The radius of each sphere is:... Read more at: https://www.adda247.com/school/cbse-class-10-maths-mcq-questions-with-answers

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10. If AM of a, a+3, a+6, a+9 and a+12 is 10, then a is equal to;... Read more at: https://www.adda247.com/school/cbse-class-10-maths-mcq-questions-with-answers/

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11. For a frequency distribution, mean, median and mode are connected by the relation

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12. If the arithmetic mean of xx + 3, x + 6, x + 9, and x + 12 is 10, the x =

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13. To divide a line segment AB in the ratio 5:7, first ray AX is drawn so that ∠BAX is an acute angle and then at equal distances points are marked on the ray AX such that the minimum number of these points is