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VGS PUBLICATION-BRILLIANT-2019 MARCH PUBLIC EXAMINATION PAPER (MATHEMATICS: PAPER II)-QUESTIONS
- Prove that ( sin A+ cosec A)^2+(cos A+sec A)^2=7+tan^2 A+ cot^2 A.
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- ABC is a right angled triangle, right angled at C. Let BC=a, CA=b,AB=c...
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- Find the median of the following data.
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- In what ratio does the point ( - 4 , 6) divide the line segment join...
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- Two dice is thrown at the same time. What is the probability that the ...
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- A tree breaks due to storm and the broken part bends so that the top o...
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- Construct a triangle PQR, where QR=5.5 cm , angleQ=65^@ and PQ=6 cm. T...
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- Draw a circle of radius 4 cm and draw a pair of tangent to the circle,...
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- In the figure, angleBDE=………
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- cos 60^@+ sin 30^@ value is……..
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- A={2,3,5,6,8},B={2,5,7} then AuuB
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- Centroid of triangle , whose vertices are ( - a , 0) , (0 , b) and (a...
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- The formula to find the area of a tri-angle is ....
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- The theorem applied to divide the line segment in the given ratio is……...
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- The number of tangents drawn at the end points of the diameter is……
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- IF sec A+ tanA=1/5, then sec A- tan A=………
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- The length of shadow of a pole is equal to the length of the pole, the...
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- Angle is a semi-circle is………
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- The probability that the sum of two numbers appearing on the top of th...
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- IF P ( E ) =0.05, then P (overlineE)=………
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