CBSE HOTS Questions of Class X Mathematics (Pair of linear equations) 2012
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Pair of linear equations
- At a certain time in a deer park, the number of heads and the number of legs of deer and human visitors were counted and it was found there were 39 heads & 132 legs. Find the number of deer and human visitors in the park.
- Find the value of p and q for which the system of equations represent coincident lines
- 2x +3y = 7, (p+q+1)x +(p+2q+2)y = 4(p+q)+1
- Students are made to stand in rows. If one student is extra in a row there would be 2 rows less. If one student is less in a row there would be 3 rows more. Find the number of students in the class.
- The larger of two supplementary angles exceeds the smaller by 180, find them.
- A train covered a certain distance at a uniform speed. If the train would have been 6km/hr faster, it would have taken 4hours less than the scheduled time. And if the train were slower by 6km/hr, it would have taken 6 hours more than the scheduled time. Find the distance of the journey.
- A chemist has one solution which is 50% acid and a second which is 25% acid. How much of each should be mixed to make 10 liters of 40% acid solution.
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An airoplane is flaying at a uniform speed of 1500km/hr. At a uniform hieght,at a particular moment at a point on the ground its angle of elevation was observed 30 after 12secs it became 45. Find the hieght at which the plane is flying?
does anyone else hate maths?coz i do to d bitter end!!!……………………………………………
4.Students are made to stand in rows. If one student is extra in a row there would be 2 rows less. If one student is less in a row there would be 3 rows more. Find the number of students in the class.
how can we find the value of k for which 5x+2y=2k,2(k+1)x +ky=(3k+4) has an infinite number of solutions?
CBSE HOTS Questions of Class X Mathematics (Pair of linear equations) 2011
a tree standing on a horizotal plane is leaning towards east. At two points situated A and B exactly due west on it, the angle of eleveation of the top are respectivly alpha and bita. Prove that the height of the top from the ground is (a-b) tan alpha tan beta divided by tan alpha minus tan bita
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