InterviewSolution
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InterviewSolution
This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your Class 11 knowledge and support exam preparation. Choose a topic below to get started.
| 351. |
Exercise 4(b),3 |
| Answer» | |
| 352. |
Exercise 12.2/Q.3(iii) |
| Answer» | |
| 353. |
NEW SESSION KAB SE SURU HAI TUM SAB KA. MERA JULY SE??AND FINAL MAY MAI HOGA? |
| Answer» March ya April me...<br>New session 15 march se start hoga ? | |
| 354. |
Ncert exercise 10.2 question no. 8 and 11 |
| Answer» | |
| 355. |
Exercise3.2 questions no 5 |
| Answer» | |
| 356. |
5 feb. Se kis kis ke school khul rhe hai??. And mid term exam(20 march -15april)? |
| Answer» No exam ?<br>Mine too annual exam is from 1st march<br>Mere to kbke Khul gye ye bhi nhi h kbke khule h ?..aur Mai to chahta hu ke jldi se final Ho jaye ....?<br>20 March se exam hai GBSSS me<br>??mere 1 march se annual hai.... Or tmhara mid term 15 march ??.... 15 March se to new session chalega hum logo ka ???? | |
| 357. |
verbal 5 examples of determinants. |
| Answer» | |
| 358. |
Trigonometry function |
| Answer» | |
| 359. |
What is the equation of the straight line joining the point A(1,0) B(-5,8) case study |
| Answer» ლ(^o^ლ)<br>How much total amount would Ratan get after 15 months? | |
| 360. |
Ratan wants to get an rd |
| Answer» Write the set A={2,4,8,16,32}in the set buildor fom | |
| 361. |
Find the domain and range of the function ?(?) = 1/2–sin3x |
| Answer» | |
| 362. |
Find the domain and range of the function ?(?) = 12 –sin 3? |
| Answer» | |
| 363. |
Find the derivative of 5x^4 +4x^3+2 |
| Answer» | |
| 364. |
What do you mean by binomial theorem chapter in class 11 |
| Answer» Sorry it\'s fir not fir<br>Deleted chapter fir this year. | |
| 365. |
Anyone knows coupon code |
| Answer» No | |
| 366. |
Why this chapter is important???Chapter (wt you want ?) |
| Answer» Math. Hello chinu nadar<br>Bhai kon sa subject ka | |
| 367. |
Solve the quadrtaic equation by factorization method x2 -9=0 |
| Answer» X^2-9=0X^2=9X= root9 X=3 | |
| 368. |
tan3xtan2xtanx =tan3x-tan2x-tanx |
| Answer» | |
| 369. |
Is A-B=A-(A intersection B)? |
| Answer» No,not equal<br>Jo | |
| 370. |
The radius of the circle passing through the points (1, 2), (3, 4) and (5, -6) is _______ |
| Answer» | |
| 371. |
If A be the set of all two digits number such that the sun od it\'s digit is 8 find n(A) |
| Answer» Vyooh koshis suvarn outdid | |
| 372. |
Find a point on x axis which is equidistant fro |
| Answer» Please ask question with complete information. | |
| 373. |
What is arithmetico geometric progression???? |
| Answer» {A+(n-1)d}ar^2 | |
| 374. |
Simply (125)^-1/3 |
| Answer» =[1/(125)^⅓] = 1/5 ans<br>1/5 | |
| 375. |
Prove Cos24° + cos55° + cos125° + cos204° + cos 300° = 1/3 |
| Answer» Sorry i don\'t know........ Bt answer is 1/3 hence prooved | |
| 376. |
Find the value of Sin38°30\' cos21°30\' + cos38°30\' sin21°30\' |
| Answer» | |
| 377. |
Sample 2021 |
| Answer» Please ask question with complete information. | |
| 378. |
Y= 1+tanx/ 1-tanx ten find dy/dx |
| Answer» | |
| 379. |
Show that Cos 18° + Sin 18° / Cos 18° - Sin 18° = Cot 27°. |
| Answer» | |
| 380. |
Solve the equation tanA+tan(A+π/3)+tan(A+2π/3)=3.Use this if tanA=tanB then A=nπ+B,n belongs to I |
| Answer» | |
| 381. |
Find the equation of the straight line which passes through (3,-2) |
| Answer» Please ask question with complete information. | |
| 382. |
rnm-nyct-ums come on join this please |
| Answer» Please ask question with complete information. | |
| 383. |
if acos2θ+bsin2θ=c has α and β as its roots then prove that tan(alpha+beta)=b/a |
| Answer» | |
| 384. |
Chapter5ka exercise5.2 |
| Answer» Question3 | |
| 385. |
Venn diagram on last year 6 months electricity bill .Use intersection and union. |
| Answer» Gunjan Raghav ?? | |
| 386. |
Derivative of cos5xBy first principal |
| Answer» | |
| 387. |
Find the equation of circle whose center is c(-2,3) and which touches the line x-y+7=0 |
| Answer» How | |
| 388. |
tan theta = 1/2Find theta |
| Answer» Sorry I didn\'t get what you all are saying... Can anyone attach pic within handwritten answer?<br>First answer is wrong second is right . tan−1\u2061(12)<br>Theta equal to tan inverse 1/2<br>Theta equal to 2tan inverse1 | |
| 389. |
Solve for (x), log7(xsq2-4x-5) |
| Answer» | |
| 390. |
How many numbers greater than 1000000 can be formed by using the digits 1,2,0,2,4,2,4 |
| Answer» | |
| 391. |
B+A/B-A+B+C/B-C=2, a.b.c are in H.P. prove that |
| Answer» 3.1 A={x:x is an integer and _3≤x<7 | |
| 392. |
13 January se annual exam h???? |
| Answer» offline or online<br>Padhai karo sab sahi hoga♥️?Best of luck?<br>Thanks<br>All the Best | |
| 393. |
If (x-iy)^1by3 = a-ib where x,y,a,b belongs to R show that x/a-y/b=-2(a^2+b^2) |
| Answer» | |
| 394. |
1. lim lim X 2 X^ 3 -6X^ 2 +11X-6 X^ 2 -6X+8 |
| Answer» Please ask question with complete information. | |
| 395. |
Lim x➡️0 x^4-√x/√x-1 |
| Answer» Lim x ➡️ 1 sorry | |
| 396. |
Find the equation of an ellipse whose foci are (±4,0) and passing through (3,2) |
| Answer» | |
| 397. |
Find the equation of a Circle, whose end points of a diameter are A (1, 5) and B (-1, 3). |
| Answer» Step1:Use midpoint formula to get coordinates of the centre of the circle.Step2:Find the distance between the centre and any one of the given point. That is the radius of the circle.Step3: Substitute in the equation of the circle formula. The equation of the circle can be obtained. | |
| 398. |
Write the equation of the parabola in vertex that has vertex (2,-8) and directrix x=3 |
| Answer» | |
| 399. |
Find the equation of the circle that is tangent to the line x=8 that has a centre at (-5,10) |
| Answer» The line x=8 is perpendicular to the radius and the horizontal distance from the center is 13.The radius of this circle must be 13!The circle then is (x+5)2 + (y-10)2 = 169 | |
| 400. |
What is the property of logoritham.. |
| Answer» We have a similar property for logarithms, called the product rule for logarithms, which says that the logarithm of a product is equal to a sum of logarithms. Because logs are exponents and we multiply like bases, we can add the exponents. We will use the inverse property to derive the product rule below. | |