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3001.

Two cylindrical vessels are filled with milk. The radius of one vessel is 15 cm andheight is 40 cm, and the radius of other vessel is 20 cm and height is 45 cm. Find theradius of another cylindrical vessel of height 30 em which may just contain the milkwhich is in the two given vessels.

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3002.

areaBase18 cmHeight15cm

Answer»

Area= 1/2 x base x height= 1/2* 18 * 5= 45cm ^2

area=1/2×base×hight=1/2×18×5=45cm² answer

area =1/2*base*height=1/2*18*5=45

if it is parallelogram, area = base*height=8*5=90

area =1/2 * base * height = 1/2* 18* 5=. 45 cm sq

area =1/2*base *height =1/2* 18*5=.45cm sq

Area = 1/2 × b x h = 1/2 × 18 x 5 = 9x5=45cm^2

area=1/2×base×height =1/2×18×5 =45cm^2

area of triangle=1/2×base×height=1/2×18×5=9×5=45 cm^2. ans.

area = 45 cm^2 is a correct answer

area=1/2 * base * height 1/2* 18* 5= 45 cm sq

area = 1/2*base*hight=1/2*18*5=45cm sq

45 cm2 is the answer

3003.

.उदाहरण 15. सिद्ध कीजिए कि:ca 30.

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multiply 1st column with abc you will get the variables as in 3rd column now subtract c1-c3 then c1 = 0 any column is zero then total det is equals to 0

3004.

A cylindrical bucket, 32 cm high and with radius of base 18 cm, is filled with sand. Thisucket is emptied on the ground and a conical heap of sand is formed. If the height of theconical heap is 24 cm, find the radius and slant height of the heap.

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3005.

A cylindrical bucket, 32 cm high and with radius of base 18 cm, is filled with sand Tbucket is emptied on the ground and a conical heap of sand is formedconical heap is 24 cm, find the radius and slant height of the heap.If the height of's

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3006.

7. Acylindrical bucket, 32 cm high and with radius of base 18 cm, is filled with sand. Thisbucket is emptied on the ground and a conical heap of sand is formed. Ifthe height of theconical heap is 24 cm, find the radius and slant height of the heap.

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3007.

A cylindrical bucket, 32 cm high and with radius of base 18 cm, is filled with sand. Thisbucket is emptied on the ground and a conical heap of sand is formed. If the height of theconical heap is 24 cm, find the radius and slant height of the heap.

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thanks

3008.

7. A cylindrical bucket, 32 cm high and with radius of base 18 cm, is filled withand. Thibucket is emptied on the ground and a conical heap of sand is formed. If the height of theconical heap is 24 cm, find the radius and slant height of the heap.

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3009.

20. Determine the missing frequency x, from thefollowing data, when mode is 67.Class40-50 50-60 -60-70 70-80 80-90Frequency5x 15127

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3010.

7. A cylindrical bucket, 32 cm high and with radius of base 18 cm, is filledThnd is formed. If the height of thebucket is emptied on the ground and a conical heap of sand is formed. Ifthconical heap is 24 cm, find the radius and slant height of the heap

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3011.

The Class marks of a distribution are 47, 52, 57, 62, 67, 72, 77, 82, 87, 92, 97, and 102.Determine the Class size?

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3012.

5.The Class marks of a distribution are 47,52, 57, 62, 67, 72, 77, 82, 87, 92, 97, and 102.Determine the Class size?

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3013.

x2+ 18x +81

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3014.

(7*t %2B 2)/(-5*t %2B 1)=(-7*t %2B 3)/(5*t %2B 4)

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nahi aaraha ha bhai next question bolo

3015.

(a)18x(7 + (-3)] = [18×7] + [ 18 × (-3)]

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Yes it is equal due to distributive property of multiplication

3016.

e oooके=0 z ¢v o Yo c"* !«}3"45 .QY पी हिa8 Qe: QN _‘j Nहि १(दी १|)

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Properties of a parallelogram. 1)Diagonalsbisecteach other and each diagonal divides the parallelogram into twocongruenttriangles.2) If one of the angles of a parallelogram is a right angle then all other angles are right and it becomes a rectangle

3017.

4x^4+x^3-73x^2-18x divide by x^2-18

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3018.

) 18 рек [7 + (-3)] * [18 * 7] + [18 x (-3)]..... 4 MBS &

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18[ 7 + (-3)] = [18×7] + [18×(-3)] = 126 - 54 = 72

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3019.

18x+18x=72 then x=?

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x=2 is the right answer

3020.

Obtain other zeroes of the polynomial 4xx-x-18x, if two of its zeroes are 32 and-3/2

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3021.

18x=13x+62

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18x-13x = 62

5x = 62

x = 62/5

thanks

3022.

(21*(text*(18*(a*(d*n)))))*(-3 %2B 21) %2B 18*(-3)

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-117 and 324...is write

-54+21 and 18×18-33 and 324

plz accept as best

both is -33 both is equal

-33 and 324 is the correct answer of the given question

18×(-3)+21=(-54)+21=(-33)

18×[(-3)+21]=18×18=324Both are not equal.

3023.

7. If θ(i)30°, verify thatsin 2θ2 sin θ cos θ

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3024.

If $ \theta=30^{\circ}, $ verify that$ 1-\cos 2 \theta=2 \sin ^{2} \theta $

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3025.

1/13 %2B 3*sqrt(3) %2B 2*(7*sqrt(2))

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3026.

40.Current I in the circuit will be :-20Ω30 Ω20 Ω5 V5(1)a A(2) 50 A(3)to AOA(4)

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3027.

a) 65x13

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65×13 = 13×13×5 = 169×5 = 845

3028.

\frac { 4 \sqrt { 3 } } { 2 - \sqrt { 2 } } - \frac { 30 } { 4 \sqrt { 3 } - \sqrt { 18 } } - \frac { \sqrt { 18 } } { 3 - \sqrt { 12 } }

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thanks

3029.

\frac{4 \sqrt{3}}{2-\sqrt{2}}-\frac{30}{4 \sqrt{3}-\sqrt{18}}-\frac{\sqrt{18}}{3-\sqrt{12}}

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[1] = (4√3) / (2-√2) = (4√3)(2+√2) / (2-√2)(2+√2)

= (8√3+4√6) /2

= 4√3+2√6 …………………(1)

[2]= 30 / (4√3-√18)

= 30*(4√3+√18) /(4√3-√18)(4√3+√18)

=( 120√3 +30√18) /(48–18)

= 30(4√3+√18) /30

= 4√3 + 3√2 ………………(2)

[3]= √18 / (3–2√3)

= √18(3+2√3) / (3–2√3) (3+2√3)

= (3√18+2√54) /9–12

= (9√2 + 6√6) /-3

= -3√2 -2√6 ………………(3)

Now by combining all 3 terms:

(4√3+2√6) — (4√3+3√2) — ( -3√2 -2√6)

= 4√3+2√6–4√3–3√2+3√2+2√6

= 2√6 + 2√6

= 4√6

3030.

+ bv/3, then find a and(3)If (5W2 + 3:3) _ (6V2-7:3) = a12

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3031.

8. Find the diagonal of a rectangle whose length is 35 cm and breadth is 12 cm.

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As angle of recatngle is 90°we will apply pythaogras theorem 35² + 12² = Digonal²1369 = digonal²37² = Digonal²Digonal = 37

3032.

30525 aI8\frac{4 \sqrt{3}}{2-\sqrt{2}}-\frac{30}{4 \sqrt{3}-\sqrt{18}}-\frac{\sqrt{18}}{3-\sqrt{12}}

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3033.

2. Solve;(c) 77318 18 (15 15+3 (g)3

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I can't understand (G) of question 2 solve

I can't understand (G) of question 2 solve

3034.

If $ ^{18} C_{15}+2^{18} C_{16}+17 C_{16}+1=^{n} C_{3} $ then(1) 19(3) 18

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3035.

(a) 18 x [7+ (-3)] [18 x 7]+ [18x (-3)]

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18[ 7 + (-3)] = [18×7] + [18×(-3)] = 126 - 54 = 72

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3036.

\frac { 5 ^ { n + 2 } - 6 \times 5 ^ { n + 1 } } { 13 \times 5 ^ { n } - 2 \times 5 ^ { n + 1 } } Q

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=5ⁿ*5²-6*5ⁿ*5/13*5ⁿ-2*5ⁿ*5

=5ⁿ(5²-6*5)/5ⁿ(13-2*5)

=5²-6*5/13-2*5

=25-30/13-10

=-5/3

where does the 5to the power n goes in third step

3037.

\frac { 5 ^ { n + 2 } - 6 \times 5 ^ { n + 1 } } { 13 \times 5 ^ { n } - 2 \times 5 ^ { n + 1 } }

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=5n*52-6*5n*51/13*5n-2*5n*51

=5n(52-6*51)/5n(13-2*51)

=52-6*5/13-2*5

=25-30/13-10

=-5/3

3038.

\frac{10 \times 5^{n+1}+25 \times 5^{n}}{3 \times 5^{n+2}+10 \times 5^{n+1}}

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3039.

(-6*5^(n %2B 1) %2B 5^(n %2B 2))/(13*5^n - 2*5^(n %2B 1))

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_ 5/3 is the right answer

3040.

\frac { 5 ^ { n + 2 } - 5 ^ { n + 1 } } { 5 ^ { n + 3 } }

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Thank u yaar

3041.

27. If 0-30", verify the following:i) Cos 30-4 cos' -3 cose,ii) Sin 30-3 sin -4sin'

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3042.

30 ^ { 3 } + 20 ^ { 3 } - 50 ^ { 3 } + 90000

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3043.

The square of the diagonal of a square is 98 sq cm. Find the side of a square.

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3044.

length of the diagonal of a square is 6v2 cm. Fin its area.

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3045.

3)-14) 2If x tan 45° sin 30° cos 30° tan 30°, then x is equalto1(3)石(1)32(91(2)2

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xtan45sin30 =cos30 tan 30x (1) (1/2)=(sqrt(3)/2) (1/sqrt(3))x=1

pleace Complate answer

3046.

(1) 454) 30(3) 6:3:2

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option (c) is correct.

3047.

0EXERCISE 11E1. Find the value of the following.i. 117 x V157315.29 × 13.69

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Second wala please

3048.

square %2B 8=6

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-2 the correct answer of the given question

-2...................................................................................

-2 is the answer of this most dangerous question

-2 is right answer....

-2 is the correct answer of the given question

- 2 the correct answer of your question

correct answer is (-2)

-2 is the correct answer

3049.

Without actual division, show that (3-3x2-13x +15) is exactlydivisible by (a2+2x-3).

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3050.

6. Find the value of a so that a+x-4x^2+x^3 is exactlydivisible by x - 3.

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divisible by x-3 so if we put x=3 equation will be equal to 0a+3-4(9)+(3)^3=0a+3-36+27=0so a=6