This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your knowledge and support exam preparation. Choose a topic below to get started.
| 9501. |
Choose the correct statemet(s) about the below construction of 60∘ using ruler and compass. |
|
Answer» Choose the correct statemet(s) about the below construction of 60∘ using ruler and compass. |
|
| 9502. |
Write the coordinates of the vertices of each of the figures given below: |
Answer» Write the coordinates of the vertices of each of the figures given below:
|
|
| 9503. |
If a + b + c = 0, then a2 + b2 + c2 is - |
|
Answer» If a + b + c = 0, then a2 + b2 + c2 is - |
|
| 9504. |
In the given figure, a circle is given with centre O. The measure of the angle AOB is: |
|
Answer» In the given figure, a circle is given with centre O. The measure of the angle AOB is: |
|
| 9505. |
Find the area of a parallelogram ABCD in which AB = 14 cm, BC = 10 cm and AC = 16 cm. (Given, √3=1.73.) |
|
Answer» Find the area of a parallelogram ABCD in which AB = 14 cm, BC = 10 cm and AC = 16 cm. (Given, √3=1.73.)
|
|
| 9506. |
The value of (997)1/3 according to binomial theoram is |
| Answer» The value of (997)1/3 according to binomial theoram is | |
| 9507. |
1. Difference between median and altitude of triangle? |
| Answer» 1. Difference between median and altitude of triangle? | |
| 9508. |
The monthly profits (in Rs.) of 100 shops are distributed as follows: Profits per shop: 0-50 50-100 100-50 150-200 200-250 250-300 No. shops: 12 18 27 20 17 6 Draw a histogram for the data and show the frequency polygon for it. |
||||||||||||||
Answer» The monthly profits (in Rs.) of 100 shops are distributed as follows:
Draw a histogram for the data and show the frequency polygon for it. |
|||||||||||||||
| 9509. |
In a purse, there are ten coins, all shillings except one which is a sovereign. In another purse there are ten coins all shillings. 9 coins are taken from the former purse and put into the latter, then 9 coins are taken from latter and put into the former. Find probability that the sovereign is still in the former purse |
| Answer» In a purse, there are ten coins, all shillings except one which is a sovereign. In another purse there are ten coins all shillings. 9 coins are taken from the former purse and put into the latter, then 9 coins are taken from latter and put into the former. Find probability that the sovereign is still in the former purse | |
| 9510. |
The given statements are the steps to be followed in the method of substitution in random order. Arrange them in correct order to solve two equations 1) Find the value of one variable, say y in terms of x if x and y are the two variables 2) Substitute the value of x obtained from previous step in either of the equation to find y. 3) Substitute y in the second equation and it will be reduced to an equation in x, find x |
|
Answer» The given statements are the steps to be followed in the method of substitution in random order. Arrange them in correct order to solve two equations 1) Find the value of one variable, say y in terms of x if x and y are the two variables 2) Substitute the value of x obtained from previous step in either of the equation to find y. 3) Substitute y in the second equation and it will be reduced to an equation in x, find x |
|
| 9511. |
Which geometric instrument serves the only purpose of measuring angles?__ |
|
Answer» Which geometric instrument serves the only purpose of measuring angles? |
|
| 9512. |
Which of the following is always expressed with reference to price? |
|
Answer» Which of the following is always expressed with reference to price? |
|
| 9513. |
Find the value of the polynomial x2 – x + 1 at x = 1 |
|
Answer» Find the value of the polynomial x2 – x + 1 at x = 1 |
|
| 9514. |
The height and base radius of a cone are 6 cm and 8 cm respectively. The curved surface area of the cone is: |
|
Answer» The height and base radius of a cone are 6 cm and 8 cm respectively. The curved surface area of the cone is: |
|
| 9515. |
ABCD is a parallelogram. P is any point on CD. If ar (ΔDPA) = 15 cm2 and ar (ΔAPC) = 20 cm2, then ar (ΔAPB) =(a) 15 cm2(b) 20 cm2(c) 35 cm2(d) 30 cm2 |
|
Answer» ABCD is a parallelogram. P is any point on CD. If ar (ΔDPA) = 15 cm2 and ar (ΔAPC) = 20 cm2, then ar (ΔAPB) = (a) 15 cm2 (b) 20 cm2 (c) 35 cm2 (d) 30 cm2 |
|
| 9516. |
Draw the graph of the line 3x+4y=18. With the help of graph, find the value of y when x=2. (show this point on the graph) |
|
Answer» Draw the graph of the line 3x+4y=18. With the help of graph, find the value of y when x=2. (show this point on the graph) |
|
| 9517. |
Question 1 (i)Answer the following and justifyCan x2–1 be the quotient on division of x6+2x3+x−1 by a polynomial in x of degree 5? |
|
Answer» Question 1 (i) Answer the following and justify Can x2–1 be the quotient on division of x6+2x3+x−1 by a polynomial in x of degree 5? |
|
| 9518. |
If each edge of a cube, of volume V, is doubled, then the volume of the new cube is(a) 2 V(b) 4 V(c) 6 V(d) 8 V |
|
Answer» If each edge of a cube, of volume V, is doubled, then the volume of the new cube is (a) 2 V (b) 4 V (c) 6 V (d) 8 V |
|
| 9519. |
Two concentric circles are of radii 6.5 cm and 2.5 cm. Find the length of the chord of the larger circle which touches the smaller circle [CBSE 2011] |
| Answer» Two concentric circles are of radii 6.5 cm and 2.5 cm. Find the length of the chord of the larger circle which touches the smaller circle [CBSE 2011] | |
| 9520. |
Question 8(i) Check whether the following statement is true (T) or false (F): The natural number 1 has no predecessor. |
|
Answer» Question 8(i) Check whether the following statement is true (T) or false (F): |
|
| 9521. |
The points (5, - 2), (6, 4) and (7, - 2) are the vertices of an _________ triangle. |
|
Answer» The points (5, - 2), (6, 4) and (7, - 2) are the vertices of an _________ triangle. |
|
| 9522. |
In a Television game show, the prize money of Rs1,00,000 is to be divided equally amongst the winners. Complete the following table and find whether the prize money given to an individual winner is directly or inversely proportional to the number of winners:No.of winners124581020Prize for each winner (in Rs.)1,00,00050,000…………… |
|
Answer» In a Television game show, the prize money of Rs1,00,000 is to be divided equally amongst the winners. Complete the following table and find whether the prize money given to an individual winner is directly or inversely proportional to the number of winners: No.of winners124581020Prize for each winner (in Rs.)1,00,00050,000…………… |
|
| 9523. |
4) Multiply: {\sqrt2(\sqrt8+\sqrt{18) |
| Answer» 4) Multiply: {\sqrt2(\sqrt8+\sqrt{18) | |
| 9524. |
Question 1If the sum of the areas of two circles with radii R1 and R2 is equal to the areas of a circle of radius R, then:(A) R1+R2=R(B) R21+R22=R2(C) R1+R2<R(D) R21+R22<R2 |
|
Answer» Question 1 If the sum of the areas of two circles with radii R1 and R2 is equal to the areas of a circle of radius R, then: (A) R1+R2=R (B) R21+R22=R2 (C) R1+R2<R (D) R21+R22<R2 |
|
| 9525. |
The figure shows a parallelogram PQRS, in which, A is the mid point of PQ and B is the mid point of RS.S1 : SX = XYS2 : XY = QY |
|
Answer» The figure shows a parallelogram PQRS, in which, A is the mid point of PQ and B is the mid point of RS. S1 : SX = XY S2 : XY = QY
|
|
| 9526. |
D, E, F are midpoints of sides AB, BC and CA of ∆ABC, if ar(∆ABC) = 64 cm2 then, area of ∆BDE is: |
|
Answer» D, E, F are midpoints of sides AB, BC and CA of ∆ABC, if ar(∆ABC) = 64 cm2 then, area of ∆BDE is: |
|
| 9527. |
let S =\{x∈ R:x≥0and 2\vert\surd x-3\vert+\surd x(\surd x-6)+6=0\}then S |
| Answer» let S =\{x∈ R:x≥0and 2\vert\surd x-3\vert+\surd x(\surd x-6)+6=0\}then S | |
| 9528. |
The dimensions of a cinema hall are 100 m, 50 m and 18 m. How many persons can sit in the hall, if each person requires 150 m3 of air? |
|
Answer» The dimensions of a cinema hall are 100 m, 50 m and 18 m. How many persons can sit in the hall, if each person requires 150 m3 of air? |
|
| 9529. |
PQ and RS are two parallel chords of a circle whose centre is O and radius is 10 cm. If PQ=16 cm and RS=12 cm. Find the distance between PQ and RS if they lie on the opposite side of the centre. |
|
Answer»
PQ and RS are two parallel chords of a circle whose centre is O and radius is 10 cm. If PQ=16 cm and RS=12 cm. Find the distance between PQ and RS if they lie on the opposite side of the centre. |
|
| 9530. |
If →a,→b,→c are three unit vectors such that |→a+→b+→c|=1 and →a is perpendicular to →b. If →c makes angles α,β with →a,→b respectively, then (cosα+cosβ) is equal to |
|
Answer» If →a,→b,→c are three unit vectors such that |→a+→b+→c|=1 and →a is perpendicular to →b. If →c makes angles α,β with →a,→b respectively, then (cosα+cosβ) is equal to |
|
| 9531. |
Find sinx2,cosx2 and tanx2 for sinx=14,x in quadrant II. |
|
Answer» Find sinx2,cosx2 and tanx2 for sinx=14,x in quadrant II. |
|
| 9532. |
Question 6 The following table gives the distribution of students of two sections according to the marks obtained by them: Section ASection BMarksFrequencyMarksFrequency0−1030−10510−20910−201920−301720−301530−401230−401040−50940−501 Represent the marks of the students of both the sections on the same graph by two frequency polygons. From the two polygons compare the performance of the two sections. |
|
Answer» Question 6 The following table gives the distribution of students of two sections according to the marks obtained by them: Section ASection BMarksFrequencyMarksFrequency0−1030−10510−20910−201920−301720−301530−401230−401040−50940−501 Represent the marks of the students of both the sections on the same graph by two frequency polygons. From the two polygons compare the performance of the two sections. |
|
| 9533. |
If 2=1.4142 then 2-12+1 is equal to(a) 0.1718(b) 5.8282(c) 0.4142(d) 2.4142 |
|
Answer» If then is equal to (a) 0.1718 (b) 5.8282 (c) 0.4142 (d) 2.4142 |
|
| 9534. |
Note Take π=227, unless stated otherwise.Find the volume of a sphere whose surface area is 154 cm2. |
|
Answer» Note Take , unless stated otherwise. Find the volume of a sphere whose surface area is 154 cm2. |
|
| 9535. |
Factorise (x + y + z)^5 -x^5 -y^5 -z^5 |
| Answer» Factorise (x + y + z)^5 -x^5 -y^5 -z^5 | |
| 9536. |
The HCF of two numbers is 145 and their LCM is 2175. If one number is 725, find the other number.435 |
Answer» The HCF of two numbers is 145 and their LCM is 2175. If one number is 725, find the other number.
|
|
| 9537. |
To construct a parallelogram given its length of diagonals, which of the following additional information is required? |
|
Answer» To construct a parallelogram given its length of diagonals, which of the following additional information is required? |
|
| 9538. |
Law of cosine can be applied to |
|
Answer» Law of cosine can be applied to |
|
| 9539. |
Perform the following calculations to the appropriate number of significant digits(6.02*10^23*4.00)÷(4.0*10^20) |
|
Answer» Perform the following calculations to the appropriate number of significant digits (6.02*10^23*4.00)÷(4.0*10^20) |
|
| 9540. |
a vector perpendicular to i+j-k and i-j-k Vector is |
| Answer» a vector perpendicular to i+j-k and i-j-k Vector is | |
| 9541. |
13.If the no. of rectangles excluding squares from a rectangle of size 74 is X then find X/10 |
| Answer» 13.If the no. of rectangles excluding squares from a rectangle of size 74 is X then find X/10 | |
| 9542. |
The ratio of the income of two persons is 7:5 and the ratio of their expenditure is 3:2. If each of them manages to save Rs 2000 per month, find their monthly income. |
|
Answer» The ratio of the income of two persons is 7:5 and the ratio of their expenditure is 3:2. If each of them manages to save Rs 2000 per month, find their monthly income. |
|
| 9543. |
Question 46In the following question, fill in the blanks to make the statements true.The standard from of (1100000000) is ___ |
|
Answer» Question 46 In the following question, fill in the blanks to make the statements true. The standard from of (1100000000) is |
|
| 9544. |
The angles of a quadrilateral are x°, (x-10)°, (x+30)° and 2x°. Then what is the value of the greatest angle is degrees. |
|
Answer» The angles of a quadrilateral are x°, (x-10)°, (x+30)° and 2x°. Then what is the value of the greatest angle is degrees. |
|
| 9545. |
If an isosceles triangle has perimeter 18 cm and base 8 cm, then its area is cm2. |
|
Answer» If an isosceles triangle has perimeter 18 cm and base 8 cm, then its area is |
|
| 9546. |
ABCD is a rhombus. Show that diagonal AC bisects ∠A as well as ∠C and diagonal BD bisects ∠B as well as ∠D. |
|
Answer» ABCD is a rhombus. Show that diagonal AC bisects ∠A as well as ∠C and diagonal BD bisects ∠B as well as ∠D. |
|
| 9547. |
If an angle differs from its complement by 10°, find the angle. |
| Answer» If an angle differs from its complement by 10°, find the angle. | |
| 9548. |
Rationalise 1√3+√2 |
|
Answer» Rationalise 1√3+√2 |
|
| 9549. |
In the given figure, find the area of ΔGEF. |
| Answer» In the given figure, find the area of ΔGEF. | |
| 9550. |
find k so that x2+2x+k is a factor of 2x4+x3-14x2+5x+6.also find all the zeroes two polynomial |
| Answer» find k so that x2+2x+k is a factor of 2x4+x3-14x2+5x+6.also find all the zeroes two polynomial | |