
GRADE X MCQS Practice Day 1
QuizΒ by Anjali Lince
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Which term of the arithmetic sequence 5,9,13,17,...is 401?
What is the missing term in the arithmetic sequence 2 , ____ , 20 , 29 ?
find the value of x:

If 2.5 , 5, xΒ and 10Β areΒ in proportionΒ then x is equal toΒ

Find the 30th term of an A.P 10 , 7,Β 4 is .....
What is the remainder, if we divide 6 x3+x2β2x+4 by x β 2 ?
If x Ο΅ N, the solution set of inequation 4 xβ2β€x+16 is
If x, 2, 10, y are in continued proportion, then the values of x and y respectively are:
If (x + 2) is a factor of 3x3βx2βpxβ4 , then the value of p is
If 3 times the third term of an A.P. is equal to 5 times the fifth term, then its eighth term is
If the roots of the quadratic equation: 2kx +(2a+b) xβab=0 are (β2,a), then the value of k is:
The one of the solution of the given equation is:2/x2β5/x+2=0
If the first, second and last terms of an A. P. are a, b and 2a respectively, its sum is:
solve:Β

In a class the teacher asked every student to write an example of A. P. Tw0 friends Geeta and Madhuri writes their progressions as β5, - 2, 1, 4, β¦ and 187, 184, 181, β¦ respectively. Now the teacher asked other students of the class the following questions on these two progressions.Β
Β Find the 34th term ofthe progression written by Madhuri

Ina class the teacher asked every student to write an example of A. P. Two friends Geeta and Madhuri writes their progressions as β 5, - 2, 1, 4, β¦ and187, 184, 181, β¦ respectively. Now the teacher asked other students of the class the following questions on these two progressions
Find the sum of common difference of the two progressions
Ina class the teacher asked every student to write an example of A. P. Twofriends Geeta and Madhuri writes their progressions as β 5, - 2, 1, 4, β¦ and187, 184, 181, β¦ respectively. Now the teacher asked other students of theclass the following questions on these two progressions
Find the 19th term of the progression written by Geeta
Ina class the teacher asked every student to write an example of A. P. Two friends Geeta and Madhuri writes their progressions as β 5, - 2, 1, 4, β¦ and187, 184, 181, β¦ respectively. Now the teacher asked other students of the class the following questions on these two progressions.
Find the sum of first 10 terms of the progression written by Geeta
.For the quadratic equation a x2+bx+c=0 , aβ 0 ; ______ is called its discriminant.
If 12, a, 27 are in continued proportion, the value of a is:
If π2 β 4ππ = 81, then the nature of root is:
If (x β 2) is a factor of f(x), then the remainder is:
If π₯ β π, β2 β€ π₯ + 3 β€ 7,then the solution set is:
If π: π = 5: 3, then (5π + 8π): (6π β 7π) is
If 2π₯3 + 5π₯2 β 11π₯ β 10 is divided by (2x + 7), the remainder is:
Find a if the division of ππ₯3 + 9π₯2 + 4π₯ β 10 by (x + 3) leaves a remainder 5 :