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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.

15901.

To discover the relationship between sides and areas of similar traingles Full activity

Answer» In similar ?the corresponding sides of ratio equal and similar
15902.

Q .3 14.3

Answer»
15903.

14.3

Answer»
15904.

In mathematics any QUESTION just mail me at [email\xa0protected] ....

Answer»
15905.

Which book I should practice for standard maths ....rather than NCERT??

Answer» Rd Sharma , rs Aggarwal , modern abc
RD sharma maths book is best
I prefer Rd Sharma And think u should to choose
15906.

How should i prepare for mathematics standard exam ?

Answer» Please send standard sample paper and board paper is all the qiestion is ncrt text books
Standard maths ki tayari ke liye ncert optinal exercise banaye
Practice ncert based questions
15907.

Will standard paper of mathematics be very tough?

Answer» It will be of the same existing level that is followed by last years
15908.

Which types of questions come in basic maths

Answer» Thanks so much you also prefer basic math
From ncert only
15909.

If sum of the roots of the quadratic equation ax2- 5x2 +11=0 then the value of a is?

Answer» A=0
15910.

Exercise. 4.4 question 2 and 3

Answer» Kis,book ka
Mail me at [email\xa0protected]
15911.

Ex 7.1 question no 6 and7

Answer» Book
15912.

Harsh math standard paper will be same as previous exam level

Answer» It means that the previous paper is like that standard level paper and easy level\'s paper is also going at low level from old pattern
15913.

Anyone can ask any question i am able yo reply answer

Answer» What is jhamming?????
On which base pattern the maths standard paper will make
15914.

Evaluate sin 36 /cos 54 -sin 54/ cos 36

Answer» Sin(90-54)/cos(90-36)-sin(90-36)/cos(90-54)Cos36/cos54-cos54/cos36=0
But how to solve it
O
15915.

On which web site I.will Regiter for ntse exam

Answer» The web site is not now opened
15916.

Sample paper 2019-2020

Answer» Search on Google
15917.

98/4*5+12/2+58

Answer» Roun off 187
186.5
15918.

Tangent which can be drawn from external point is called

Answer» tangent from external point are always equal
15919.

number is the irrational number root 3 is irrational number

Answer» Yes
Yes root 3 is irrational number
15920.

3X _ y =2 and x+ 2y = 10 slove graphically.

Answer» Graph is not possible here bro
Y=4 ;. x=2
15921.

Sir basic sample paper came or not

Answer» When and where
The basic sample paper has come
15922.

Sin50/sin40=?

Answer» Tan50
Sin 50/sin40=sin (90_40)/sin40=cos 40/sin 40=cot40
Cot 40
15923.

Find the square root of the following polynomials by division method(i) x4-12x3+4x4+42x+9

Answer»
15924.

What is meaning of polynomials

Answer» Many terms
A expression of two or more Algebraic terms
15925.

Concept map for class 10 introductio to trigo

Answer»
15926.

Is anyone from Bangalore

Answer» Gourav ek kaam kro ...ap shreya or harshita se baat kr lo....jab booooor hi jao tb ....mere pass aa jana
15927.

Abc is an equilateral triangle of side 2a .find of its altitude

Answer» The formula of altitute is root 3 a
Root 3 times a.
15928.

5.3 q n0.3 5

Answer»
15929.

Compute the mode of age

Answer»
15930.

Mam / sir what is the blue print of the mathematics chapters

Answer» Blue print question
15931.

1+sinA=?

Answer»
15932.

√5+800÷69×√2=10

Answer»
15933.

The pattern of paper were chnged

Answer» I have the pattern
Yes
Yes now MCQs will be there
15934.

When we get sample paper for objective questions

Answer»
15935.

The quadratic polynomial whose sum of zeroes is 3 and product of zeroes is -2 is

Answer» P(x)= x^-3x-2
y^2-3y-2
P(x)=x^2-3x-2
Hfyig
15936.

Tell me what i choose standard or basic my maths is strong but science is weak

Answer» You have to take standard because your maths is strong
If you want to choose arts and biology you can choose basic maths but if you want to take commerce and maths you should take standard maths
Which subject you want to take in 11 class
15937.

If one of the zeroes of the quadratic polynomial (k-1)x2+kx+1) is -3 then find the value of k?

Answer» answer k =2
Put the value of x as -3 ur answer will come
15938.

Prove that the parallelogram circumscribing a cricle is a rhombus

Answer» \xa0Given: ABCD be a parallelogram circumscribing a circle with centre O.To prove: ABCD is a rhombus.We know that the tangents drawn to a circle from an exterior point are equal in length.Therefore, AP = AS, BP = BQ, CR = CQ and DR = DS.Adding the above equations,AP + BP + CR + DR = AS + BQ + CQ + DS(AP + BP) + (CR + DR) = (AS + DS) + (BQ + CQ)AB + CD = AD + BC2AB = 2BC(Since, ABCD is a parallelogram so AB = DC and AD = BC)AB = BCTherefore, AB = BC = DC = AD.Hence, ABCD is a rhombus.
15939.

Cot^2A(secA-1)÷1+sinA=sec^2A(1-sinA÷1+secA)

Answer»
15940.

Prove that product of any consecutive positive integer is divisible by 6

Answer» Sol;Let us three consecutive integers be, n, n + 1 and n + 2.Whenever a number is divided by 3 the remainder obtained is either 0 or 1 or 2.let n = 3p or 3p + 1 or 3p + 2, where p is some integer.If n = 3p, then n is divisible by 3.If n = 3p + 1, then n + 2 = 3p + 1 + 2 = 3p + 3 = 3(p + 1) is divisible by 3.If n = 3p + 2, then n + 1 = 3p + 2 + 1 = 3p + 3 = 3(p + 1) is divisible by 3.So that n, n + 1 and n + 2 is always divisible by 3.⇒ n (n + 1) (n + 2) is divisible by 3.\xa0Similarly, whenever a number is divided 2 we will get the remainder is 0 or 1.∴ n = 2q or 2q + 1, where q is some integer.If n = 2q, then n and n + 2 = 2q + 2 = 2(q + 1) are divisible by 2.If n = 2q + 1, then n + 1 = 2q + 1 + 1 = 2q + 2 = 2 (q + 1) is divisible by 2.So that n, n + 1 and n + 2 is always divisible by 2.⇒ n (n + 1) (n + 2) is divisible by 2.\xa0But n (n + 1) (n + 2) is divisible by 2 and 3.\xa0∴ n (n + 1) (n + 2) is divisible by 6.
15941.

Define mid point theorom

Answer» Mid-Point Theorem :-The line segment joining the mid-points of two sides of a triangle is parallel to the third side and equal to half the third side.Given: In triangle ABC, P and Q are mid-points of AB and AC respectively.To Prove: i) PQ || BC ii) PQ = 1/ 2 BCConstruction: Draw CR || BA to meet PQ produced at R.Proof:∠QAP = ∠QCR. (Pair of alternate angles) ---------- (1)AQ = QC. (∵ Q is the mid-point of side AC) ---------- (2)∠AQP = ∠CQR (Vertically opposite angles) ---------- (3)Thus, ΔAPQ ≅ ΔCRQ (ASA Congruence rule)PQ = QR. (by CPCT). or PQ = 1/ 2 PR ---------- (4)⇒ AP = CR (by CPCT) ........(5)But, AP = BP. (∵ P is the mid-point of the side AB)⇒ BP = CRAlso. BP || CR. (by construction)In quadrilateral BCRP, BP = CR and BP || CRTherefore, quadrilateral BCRP is a parallelogram.BC || PR or, BC || PQAlso, PR = BC (∵ BCRP is a parallelogram)⇒ 1 /2 PR = 1/ 2 BC⇒ PQ = 1/ 2 BC. [from (4)]
15942.

please teel me which maths i have to choose standard or basic

Answer» If u want to choose biology or humanity then you should choose basic maths and if you want to choose maths or commerce in 11th the you should choose standard maths.
You should chose standard . Its will helpful for you in 11th class to chose science or commerce
15943.

Sec + tan = x find sec

Answer» Sec+ tan = x(1/cos+ sin/ tan) = x(1+sin / cos) = xCos / cos = x1 = x
15944.

Prove that the point (0,0) ,(5,5) and (-5,5) are the verticed of a right angled isosceles triangle

Answer»
15945.

If the perimeter and the area of a circle are numerically equal then find the radius of the circle?

Answer» Q:\xa0If the perimeter and the area of a circle are numerically equal then find the radius of the circle?Answer:r=2Step-by-step explanation:Perimeter of circle = 2πrArea of circle = πr²According to the Question,Perimeter of circle = Area of circle2πr = πr²or, 2πr / πr = ror, 2 = ror, r = 2Hence the radius is 2.
Radius is 2
15946.

Show that uder root 2 is erretional

Answer» First of all we have that under root 2 is rational Under root2=a/b in which a and b are. co-prime Now, b under root 2= a, So, by squaring both the sides we have, 2b square=a square Therefore, by using theorem 1.3 we have that if 2 divides \'a \'square so then, 2 divides \'a\'.So, we have, a=2c (for some integer c) So, by substituting a, we get 2b square =4c square. Now, shift 2 on other side so we get, b square= 2c square. So, again by theorem 1.3 we have that, 2 divides b square so it also so 2 also divides b. So, this occurs because of our wrong assumption so, we conclude that under 2 is not rational but it is irrational
15947.

What are the criteria of right angle triangle to proof both the triangle similar

Answer»
15948.

The 11th term of an AP is 38 and the 16th term is 73.Find the common difference

Answer» Only answer
d=9
15949.

Us eucleid division lemma to show that the cube of any positive integer is of the form 9m,9m+1,9m+8

Answer»
15950.

If for an AP ,S8=16 and S16=8 , find first negative terms

Answer» -1