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8251.

Jhhb

Answer» ?
????
Well I know these types of disturbing elements???
Haha!!!!avneet he wants to make us fool!!!???
??
8252.

LimX-->infinity x/√x+√x+√x

Answer» Infinity
8253.

1*2^2+2*3^2+3*4^2..........to n term

Answer» I know it is lengthy but ....if u will read it step by step u will find it....easy
And after finding nth term multiply nth terms of both of them...then u will get....n(n^2) which will give u n^3 and then...taking summation ....as sigma n^3 apply formula and u will get answer
As given in question.....1×2^2 + 2×3^2...firstly separate the no.s in multiplication ....u can write....(1+2+3........)(2^2 + 3^2 + 4^2.........)then find nth term of each...u will get nth term of (1+2+3.....)=n and nth term of other one will be....n^2
8254.

If line 3x- ay -1 =0 is parallel to the line (a+2)x-y+3=0 then find the value of a.

Answer» a=1
A=1
8255.

Differentiate cos x by first principle

Answer» -sinx
8256.

Lim X--π/2 tan2x ÷ (x-π/2)

Answer» its 2
8257.

Factorise X square+1/X square -1

Answer» -1+root5/2 or -1-root5/2
8258.

2×3÷4

Answer» 2×0.75=1.5
1.50
1.5
1.5 what a silly question
1.50
1.5
8259.

Integration of secx .tanx and limit is 0 to alpha

Answer» Sec x
8260.

Find the value of tan( 19/3 pie)

Answer» 1/√3
8261.

Find the value of sin 45/2 ?

Answer»
8262.

Why is 0!=1??

Answer» By factorial method we counts how many ways a thing can happen . When we say a thing can happen only one way we can say either 0!or 1!
This method which i understood why 0!=1. Now if u want 9! U will do 10!/10,if u want 8! U will do 9!/9 similarly so on still 2!/2=1! then same way for 0!(zero factorial what u need) u will do 1!/1 hence u will get 0!=1! Which is nothing but 1. Hope understood this.there are many other way also but this one gave satisfaction to me.
8263.

Find Derivative of tan x from first principle.

Answer» f (x+h)=lim h->0 tan (x+h)-tanx /h ;lim h->0 sin (x+h-x)/cos (x+h)cosx .h ;lim h->0 sin h/h cos (x+h)cosx ;lim h->0 1/cos (x+h)cosx ;Putting h=01/cos (x+0)cosx ;1/cosx.cosx ;1/cosx^2 ;Secx^2
its sec^2 x
Answer
8264.

√3cos+sin=√2

Answer» Break down cos in half angle
8265.

What is rolls therum

Answer» In calculus, Rolle\'s theorem or Rolle\'s lemma essentially states that any real-valued differentiable function that attains equal values at two distinct points must have at least one stationary point somewhere between them—that is, a point where the first derivative (the slope of the tangent line to the graph of the function) is zero.
8266.

How to watch log table?

Answer» ?? yakshiii
???yakshi
???
Yakshi what! U said???
With eyes.....or u can also watch it with nose or ears.....
U can watch videos to understand that or ask ur teacher. It quite tough to explain by texting.and u will not understand that also
8267.

Good morning everyone ☕☕☕☕

Answer» That\'s right
Please don\'t post this rubbish thing....post only Question and try to help other by solving their problem
Gm
G.m
8268.

Find the equations of the sides of the triangle whose vertices are (2,1), (-2,3), (4,3).

Answer»
8269.

If A and B are two finite sets,then prove that n(A union B )= n(A)+n(B)-n( A intertsection B)

Answer»
8270.

If x=√3+√2 then find the value of x^3 + 1/x^3 ?A) 6√3 B)12√3 C)18√3 D)24√3

Answer» (a+b) ^3 = a^3 + b^3 + 3ab(a+b)------->a^3 + b^3 = (a+b)^3 -- 3ab(a+b)similary:- if, a = x and b = 1/x then x^3 + 1/x^3 = (x + 1/x)^3 -- 3x*1/x(x + 1/x) =(x + 1/x)^3 -- 3(x + 1/x) 1/x = 1/√3 + √2 =1*√3 -- √2/√3 + √2*√3 -- √2 =√3 -- √2/(√3) ^2 -- (√2) ^2 =√3 -- √2/3 -- 2 =√3 -- √2x + 1/x = √3 + √2 + √3 -- √2 =2√3 Putting in equation in 5th line = (2√3) ^3 -- 3(2√3) =24√3 -- 6√3 =18√3 ANSWER = 18√3
C)
The correct answer is (A).
8271.

What is the Three dimensional coordinate

Answer» X, y and z coordinates which divides the 3d plane in 8 octants
It could be wrong!
I think i^ j^ and k^
8272.

a+b+c=1, c=m(a×b), a=1÷√2, b=1÷√3,c=1÷√6 show that a and b are perpendicular

Answer»
8273.

Equation of tangent on circle from point

Answer» y=mx+c
8274.

All trigonometric function formula

Answer» Last page of ncert there are all formulas of trigonometry
Pl?? search on Google
sin2 θ + cos2 θ = 1.sin (–θ) = –sin θ, andcos (–θ) = cos θ.sin (θ + 2π) = sin θ, andcos (θ + 2π) = cos θ.cos θ = sin (π/2 – θ)sin θ = cos (π/2 – θ)
8275.

What is the surface area of hemisphere

Answer» 2πr^2 is surface area of hemisphere formula
8276.

X-1/x find dy/dx

Answer»
8277.

10th class chapter 13

Answer» Ok
8278.

P(A)=p(B),show that A=B

Answer»
8279.

Differentiation of (2x+3)(3x-5)

Answer» {tex}\\begin{array}{l}\\frac d{dx}(\\;(2x+3)(3x-5)=(3x-5)\\frac{\\displaystyle d}{\\displaystyle dx}(2x+3)\\;+(2x+3)\\frac{\\displaystyle d}{\\displaystyle dx}(3x-5)\\\\(3x-5)(2)+(2x+3)(3)\\\\=6x-10+6x+9\\\\=12x-1\\end{array}{/tex}
8280.

Find the value of cos(-870degree)

Answer» Cos (-870) = Cos 870 = Cos (90 x 9 + 60)= -Sin 60= -\u200b √3/2
8281.

Major axis on the x-axis and passes through the point (4,3) and (6,2)

Answer»
8282.

Sin 765 °

Answer» 765=720+45sin(765)=sin(720+45)=sin(2∗360+45)So sin(2∗360+45)=sin45=(1/2).5Hope this is useful
sin(720+45)=sin45=1/√2
8283.

Let A=(a,b),B=(a,b,c).Is A

Answer» A is subset of B
8284.

can you solve this by using first princlple sin(x+1)

Answer» Ok
yes
Is this miscellaneous question
f(x) = sin (x+1)f(x+h)=sin (x+h+1)f\'x =limh-0 f(x+h)-f(x)/hf\'x= lim h-0 sin (x+h+ 1) - sin (x+1) /h Lim h-0 2cos (2x+h+2 /2) sin(h/2) /hLim h-0 cos (x+1+h/2 ) Lim h/2-0 ( sin h/2/h/2 ) h-0 =h/2 - o/2 =0 Hence cos (x+1) ..
pls its urgent ?
by using this formulae f\'x=lim x-->xf(t)-f(x)/t-x
8285.

Solutions of supllementary of straight lines

Answer»
8286.

Lim x-a root x +root a divided by x+a

Answer» Limx--a rootx+roota/x+aBy rationalising and then by putting the value of x you will get the result .
by using divide rule you get it
8287.

Lim (x²+4x²+4x+3)/x²+2x-3X-3

Answer»
8288.

Find the value of x and y if 3x +(2x-y)i =6-3i

Answer» 3x=6 this impliesX=2.2x-y=-3 Substitute x=2 Therefore,4-y=-3This implies y=4+3=7
8289.

Find the diameter of the circle ?the equation of the circle is (x-x1)(x-x2)+(y-y1)(y-y2)

Answer» Your welcome ayushi
Thanks.
We have to find the equation of circle whose diameter is join of the point (x₁,y₁) and (x₂, y₂) . Let A ≡ (x₁,y₁) and B ≡ (x₂,y₂)Then, equation of circle is given by (x - x₁)(x - x₂) +(y - y₁)(y - y₂) = 0 [ by formula ] x² - (x₁ + x₂)x + x₁x₂ + y² - (y₁ + y₂)y + y₁y₂ = 0x² + y² -(x₁ + x₂)x - (y₁ + y₂)y + x₁x₂ + y₁y₂ = 0 Hence, the equation of circle is x² + y² -(x₁ + x₂)x - (y₁ + y₂)y + x₁x₂ + y₁y₂ = 0 Hope this answer will help u....
8290.

Find a positive value of m for which the coefficient of( x)²in the expansion (1+x)m is 6

Answer» x2 term is mc2.1m-2. x2we know 1 power anything is 1 so mc2=6m.(m-1)/2=6m2-m-12=0(m-4)(m+3)=0m=4,-3since m is positive so m=4
8291.

What is the equation of parabola

Answer» There are six types of eq. In parabola a)x=cy^2 b)x=-cy^2 c)y=cx^2 d)y=-cx^2 e)y=bx+cx^2 d)y=bx-cx^2
8292.

Please check question no. 3rd of 12.1 of class 11th mathematics.

Answer» I think that question is wrong.
U can check in this app also.....
8293.

What is mathematical reasoning concept explain.

Answer» Mathematical reasoning is the critical skill that enables a student to make use of all other mathematical skills. With the development of mathematical reasoning, students recognize that mathematics makes sense and can be understood. They learn how to evaluate situations, select problem-solving strategies, draw logical conclusions, develop and describe solutions, and recognize how those solutions can be applied. Mathematical reasoners are able to reflect on solutions to problems and determine whether or not they make sense. They appreciate the pervasive use and power of reasoning as a part of mathematics.
8294.

How to study all concepts of straight lines

Answer» All concept of straight line remember then try to understand questions carefully
8295.

Prove that tan3xtan2xtanx = tan3x-tan2x-tanx

Answer» Nice explained Priya
Nice
3x=2x+xHence use tan3x formula1.Tan3x=tan2x+tanx/1-tan2xtan3x.2.Tan3x-tan3x.tan2xtanx=tan3x+tanx3.tan3x-tan2x-tanx=tan3x.tan2x.tanxHence proved
I think in example
Hey ,It is clear given in RD sharma book
8296.

-15 -24

Answer» Konsi class me ho?
-39
-39 ?????
-39???
8297.

All requierd formulas for ellipse and hyperbola

Answer» Given in ncert textbooks
8298.

Derivative of first principles ( x- 1 ) ( x - 2 )

Answer» ???
2x-3
8299.

Solve 1% of 86400

Answer» 86400/100 ×1 == 864 Hope this will help you...✌❤✌
864
8300.

Give the ratio 25cm to 1m in the simplest form

Answer» 1:4