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3101.

5÷0=?

Answer» Not define
Infinity.
0
3102.

Plz give solutions of rd sharma also like other apps

Answer» Refer google.
3103.

100*99

Answer» 9900
9900
3104.

2+8888878

Answer» 8888880
3105.

What are important questions in maths

Answer» All ?
3106.

If p th term of an AP is q and q th term is p, then show that its n th term is (p+q-n)

Answer» Let \'a\' be the first term and d be the common difference of the given A.P.Then,according to question we have\xa0Tp = a + ( p - 1 )d and Tq = a + ( q - 1 )d.(where Tp\xa0and Tq\xa0are pth\xa0and qth\xa0terms\xa0of given A.P)Now, Tp = q and Tq=\xa0p (given).a + (p -1)d = q ...(i)and a + (q - 1) d = p ...(ii)On subtracting (i) from (ii), we get{tex}\\implies{/tex}(q-1)d-(p-1)d=p-q{tex}\\implies{/tex}qd-d-pd+d =p-q{tex}\\implies{/tex}(q - p)d = ( p - q ){tex}\\implies d=\\frac{p-q}{q-p}{/tex}{tex}\\Rightarrow{/tex}d = -1.Putting d = -1 in (i), we get a = (p + q -1).Thus, a = (p + q - 1 ) and d = -1.Therefore, nth term = a+ (n- 1)d = (p + q -1) + (n -1) {tex}\\times{/tex}\xa0(-1)=p+q-1-n+1\xa0= p + q - n.Hence, nth term = (p + q - n). Which is required answer.
3107.

???????? HOPE ...!!!! ???????

Answer»
3108.

Latest syllabus syllabus of 2017-18 class 10

Answer» Check Syllabus here :\xa0https://mycbseguide.com/cbse-syllabus.html
3109.

2+7-72

Answer» -63
-63
3110.

A square + C square + 4 B square + 2AC - 4AB - 4BC = 0

Answer»
3111.

Formula for finding area of sector in circle?

Answer» Theta/360*π(r) r
3112.

Find sec^2 42-cosec^2 48

Answer»
3113.

Solve each of the following systems of equations by method of cross -multiplication NB

Answer» The given system of equations arex + ay = bSo, x + ay - b = 0 ........ (i)And ax - by = cSo, ax - by - c = 0 .......... (ii)The given equations are in form ofa1x + b1y + c1 = 0and a2x + b2y + c2 = 0Compare (i) and (ii),we geta1 = 1, b1 = a, c1 = -ba2 = a, b2 = -b, and c2 = -cBy cross-multiplication, we get{tex}\\Rightarrow \\frac{x}{{a \\times ( - c) - ( - b) \\times ( - b)}}{/tex}\xa0{tex}= \\frac{{ - y}}{{1 \\times ( - c) - ( - b) \\times a}}{/tex}\xa0{tex}= \\frac{1}{{1 \\times ( - b) - a \\times a}}{/tex}{tex}\\Rightarrow \\frac{x}{{ - ac - {b^2}}} = \\frac{{ - y}}{{ - c + ab}} = \\frac{1}{{ - b - {a^2}}}{/tex}Now,{tex}\\frac{x}{{ - ac - {b^2}}} = \\frac{1}{{ - b - {a^2}}}{/tex}{tex}\\Rightarrow x = \\frac{{ - ac - {b^2}}}{{ - b - {a^2}}}{/tex}{tex}\\Rightarrow x = \\frac{{ - \\left( {{b^2} + ac} \\right)}}{{ - \\left( {{a^2} + b} \\right)}}{/tex}{tex} = \\frac{{{b^2} + ac}}{{{a^2} + b}}{/tex}and,{tex}\\frac{{ - y}}{{ - c + ab}} = \\frac{1}{{ - b - {a^2}}}{/tex}{tex} \\Rightarrow - y = \\frac{{ab - c}}{{ - \\left( {{a^2} + b} \\right)}}{/tex}{tex} \\Rightarrow y = \\frac{{ab - c}}{{{a^2} + b}}{/tex}Hence, {tex}x = \\frac{{ac + {b^2}}}{{{a^2} + b}},y = \\frac{{ab - c}}{{{a^2} + b}}{/tex}\xa0is the solution of the given system of the equations.
3114.

If [email\xa0protected]@=l ,[email\xa0protected]@=m.....Then prove that......(lsquare+msquare+3)=1

Answer»
3115.

What should we write to prove that a parallelogram is a rectangle

Answer» Each angle should be 90°
A parellogram is said to be rectangle, when its opposite sides are equal and diagonals are also equal
3116.

RIMSHA kb aaogi yrr

Answer»
3117.

Trigonometrical

Answer»
3118.

Date sheet of class 10

Answer» Jan ke fst week me release hogi
3119.

Formula of Tenomentri

Answer»
3120.

What is formula for segment of circle?

Answer» \xa0Area of a\xa0Segment\xa0in Radians. A = (1⁄2) × r2\xa0(θ – Sin θ)Area of a Segment\xa0in Degrees. A = (½) × r\xa02\xa0× [(π/180) θ – sin θ]
3121.

The ratio of the sum of n term of two AP is 7n+1:4n+24 find the ratio of their mth term

Answer» Let a, and A be the first terms and d and D be the common difference of two A.PsThen, according to the question,{tex}\\frac { S _ { n } } { S _ { n } ^ { \\prime } } = \\frac { \\frac { n } { 2 } [ 2 a + ( n - 1 ) d ] } { \\frac { n } { 2 } [ 2 A + ( n - 1 ) D ] } = \\frac { 7 n + 1 } { 4 n + 27 }{/tex}or,\xa0{tex}\\frac { 2 a + ( n - 1 ) d } { 2 A + ( n - 1 ) D } = \\frac { 7 n + 1 } { 4 n + 27 }{/tex}or,{tex}\\frac { a + \\left( \\frac { n - 1 } { 2 } \\right) d } { A + \\left( \\frac { n - 1 } { 2 } \\right) D } = \\frac { 7 n + 1 } { 4 n + 27 }{/tex}Putting,\xa0{tex}\\frac { n - 1 } { 2 } = m - 1{/tex}{tex}n-1 = 2m - 2{/tex}{tex}n= 2m - 2 + 1{/tex}or, {tex}n = 2m - 1{/tex}{tex}\\frac { a + ( m - 1 ) d } { A + ( m - 1 ) D } = \\frac { 7 ( 2 m - 1 ) + 1 } { 4 ( 2 m - 1 ) + 27 }{/tex}{tex}\\frac { a + ( m - 1 ) d } { A + ( m - 1 ) D } = \\frac { 14 m - 7 + 1 } { 8 m - 4 + 27 }{/tex}{tex}\\frac { a + ( m - 1 ) d } { A + ( m - 1 ) D } = \\frac { 14 m - 6 } { 8 m + 23 }{/tex}Hence,\xa0{tex}\\frac { a _ { m } } { A _ { m } } = \\frac { 14 m - 6 } { 8 m + 23 }{/tex}
3122.

In triangle abc right angled at B and BC + AC=14 cm and AB 6 cm find value of tanA÷1-sin^2A.

Answer»
3123.

State the fundamental theorem of arithmetic.

Answer» +,_,×,÷.
3124.

√3+√3=?

Answer» 2√3
3125.

What a=77to the power 77 refers

Answer»
3126.

How to find modal

Answer»
3127.

if fi is 15 and fixi is 3p+36 and mean is 3

Answer» P=3
3128.

Probability of getting 54 Sundays in a leap year

Answer» 52 weeks +2 days The 2 days can be (sun,mon)(mon, Tues)(Tues,wed)(we\'d, Thurs)(Thurs,Fri)(Fri,sat)(sat,sun)P(getting 54 Sundays in a leap year)=2/7
3129.

16+44

Answer» 60
3130.

Diff between hcf lcm

Answer»
3131.

2017 paper coming from ncrt book or reference books

Answer» most probably ncert
3132.

X3+13x2+x-2 divide by 2x+2

Answer»
3133.

CSA of hemisphere

Answer» 2 π r×r
2pie r2
2πr^2
3134.

37

Answer» Infinity....
3135.

Ek samanter shreni me 11th pad ,4th pad se 14 jayada hai samanya antr gyaat kre

Answer»
3136.

Which question bank is best for preparetion?

Answer» Math:P.K.Garg. Science: u-like. social science: Kundra and bawa
Oswall sample paper ?
Crown and arihant sample papers
3137.

Why sin of any acute angle triangle is always less than one?????

Answer» Because the value of sin 90° is 1 and actute angle is less than 90°
3138.

sintita

Answer» perpendicular /hypotenuos
Perpendicular / Hypotenuse
Perpendicular /hypotenuse
3139.

Solve equation :px+qy=p-qqx-py=p+q

Answer» By cross multiplication method se solve ho jayega
X=1,Y=-1
3140.

Cot(a+b) Formula

Answer» Cot(a)cot(b)-1/cot(a)+cot(b).
3141.

Sec(a+b) Formula

Answer» sec(a+b)=1/cos (a+b)
3142.

√12%of 1/2 of 24of4

Answer»
3143.

Formula for cosec (a+b)

Answer» cosAcosB+sinAsinB
3144.

How r u 2day

Answer» Bhadiya
3145.

Explain how we do completing square method

Answer»
3146.

Find the sum of the following AP x-y/x+y, 3x-2y/x+y, 5x-3y/x+y ,......to n terms

Answer» The given terms of arithmatic progression are{tex}\\frac { x - y } { x + y } , \\frac { 3 x - 2 y } { x + y } , \\frac { 5 x - 3 y } { x + y } , \\ldots{/tex} to n terms.First term(a)\xa0=\xa0{tex}\\frac { x - y } { x + y }{/tex}Common difference(d)\xa0=\xa0{tex}\\frac { 3 x - 2 y } { x + y } - \\frac { x - y } { x + y }{/tex}{tex}= \\frac { 3 x - 2 y - x + y } { x + y }{/tex}{tex}= \\frac { 2 x - y } { x + y }{/tex}\xa0Also we know thatSum of n terms (Sn) =\xa0{tex}\\frac { n } { 2 } [ 2 a + ( n - 1 ) d ]{/tex}{tex}= \\frac { n } { 2 } \\left[ 2 \\times \\left( \\frac { x - y } { x + y } \\right) + ( n - 1 ) \\left( \\frac { 2 x - y } { x + y } \\right) \\right]{/tex}{tex}= \\frac { n } { 2 } \\times \\frac { 1 } { x + y } [ 2 x - 2 y + ( n - 1 ) ( 2 x - y ) ]{/tex}{tex}= \\frac { n } { 2 ( x + y ) } [ 2 x - 2 y + 2 n x - n y - 2 x +y]{/tex}{tex}= \\frac { n } { 2 ( x + y ) } [ 2 n x - n y - y ]{/tex}{tex}{/tex}
3147.

What is the answer if 9 having degree 0

Answer» One
1
0
1
3148.

What is hcf 18

Answer» 6
6
3149.

Water is flowing

Answer» Hi
3150.

Diagram kaise draw karen yhan ?

Answer» Niche Jakarta dekhlo
When??
To rudradeep us din Tumne kesse Kia tha
No we can not draw diagrams here.