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36701.

What is the formulae of circumference of a circle

Answer» 2πR
2π r
2 pi r only correct pi r square is the area of circle
2 pie r
I don\'t know how to type pie symbol
Pi r square
2 pie r
36702.

1/(cosecA--cotA) --1/sinA =1/sinA -- 1/(cosecA+cotA)

Answer» For this question you have to change the location of LHS and RHS..... LHS:= 1/(CosecA-CotA) - 1/(cosecA+CotA) =CosecA+CotA+CosecA-CotA/Cosec^2A - Cot^2A=2cosecARHS:=1/sinA + 1/sinA=2/sinA=2CosecAProved!!!!
1
36703.

What do you mean by incenter

Answer» Point where all angle bisectors meet within a triangle
36704.

The ratio od sum of n terms of two A.P.s is (7n +1):(4n+27).Find the ratio of \'m\'th terms.

Answer» Given ratio of sum of n terms of two AP’s = (7n+1):(4n+27)....(1)Let’s consider the ratio these two AP’s mth terms as am : a’m →(2)The nth term of AP formula, an = a + (n – 1)dHence equation (2) becomes,am : a’m =[ a + (m – 1)d] :[ a’ + (m – 1)d’]On multiplying by 2, we getam : a’m = [2a + 2(m – 1)d] : [2a’ + 2(m – 1)d’]= [2a + {(2m – 1) – 1}d] : [2a’ + {(2m – 1) – 1}d’]= S2m – 1 : S’2m – 1= [7(2m – 1) + 1] : [4(2m – 1) +27] [from (1)]= [14m – 7 +1] : [8m – 4 + 27]= [14m – 6] : [8m + 23]Thus the ratio of mth terms of two AP’s is {tex}\\frac{14m-6}{8m+23}{/tex}
36705.

Wetage of all chapter

Answer»
36706.

After how many decimal places will the decimal expansion of 147 upon 120 terminate

Answer» 3 places of decimal120=2*2*2*3*5147*3/2*2*2*3*5Now, 147/2*2*2*5147*5*5/2*2*2*5*5*5147*25/2³*5³3675/(2*5)³3675/10003.675
Convert it into the form of 5^m ×2^n..You will get the answer
36707.

Cbse board the maths exam will very difficult or not

Answer» Prepare well, do well and other leave on teachers on teachers, it will be really easy.
Don\'t know...
No...
Yes it will very difficult
36708.

Can we use black pen in board exam please tell me anybody??????

Answer» by cbse rule you should carry only Blue/Royal blue ball point/Gel and fountain pens only you can use
No harsh ....only blue pen use in exam ,this is written in admit card
Please
36709.

What does D means in trignometry

Answer»
36710.

Find hcf of 225 and 925

Answer» 25
36711.

chapter-13 all formulae

Answer» Volume of cylinde
36712.

Plzz tell me any important sums in linear equations in two variables.??

Answer»
36713.

6x+4=10 6x+3y=2 Find elimination method

Answer» If it is 4y thenSubtract 6x+3y=2 from 6x +4y =10 In this y will be 8 then put y value in any equation. U will get x
is it 6x + 4 = 10 or 6x + 4y = 10
36714.

2(sin⅔ + cos⅔) - 3(sin⁴ + cos⁴) + 1

Answer» Btao
36715.

Is math paper consite only ncert or others for exam target for getting 80 above

Answer»
36716.

1+cot square alpha/1+cosec alpha= cosec alpha

Answer» LHS\xa0{tex} = 1 + \\frac{{{{\\cot }^2}\\theta }}{{1 + \\cos ec\\theta }}{/tex}{tex} = 1 + \\frac{{\\cos e{c^2}\\theta - 1}}{{1 + \\cos ec\\;\\theta }}{/tex}\xa0{tex}\\left[ {\\because {{\\cot }^2}\\theta = \\cos e{c^2}\\theta - 1} \\right]{/tex}{tex} = 1 + \\frac{{(\\cos ec\\theta + 1)(\\cos ec\\theta - 1)}}{{(1 + \\cos ec\\theta )}}{/tex}\xa0{tex}\\left[ {\\because {a^2} - {b^2} = (a + b)(a - b)} \\right]{/tex}{tex} = 1 + \\cos ec\\;\\theta - 1{/tex}{tex} = \\cos ec\\theta {/tex}= RHSHence proved.
36717.

Plz give me notes of construction

Answer»
36718.

(2,3) (4,1)

Answer»
36719.

find the centre of circle passing through the points (6 -6), (3 -7) and (3 3).

Answer» U can find by mid point formula
36720.

secA+tanA=p find the value of cosecA

Answer» Psq. + 1 upon psq._ 1
36721.

If sec theta + tan theta = P find value of cosec theta

Answer» LHS1/cosA + sinA/cosA =p1+sinA/cosA =p1+sinA=pcosA1+sinA=p√1-sin sqA Squaring both side(1+sinA )sq = p sq. (1 -sin sq.A)(1+sinA) (1+sinA) =p sq. (1-sin sq.A)(1+sinA) (1+sinA)/(1-sinA)(1+sinA) =p sq. {:.a sq.+b sq =(a+b)( a-b)}(1+sinA)/(1-sinA) = p sq.(1+sinA) =p sq.( 1 - sin A) 1 + sinA = p sq. -p sq sinASinA + p sq.sinA = p sq-1 sin A (1 + p sq.) = p sq-1 Sin A = (p sq. -1)/(p sq+1) CosecA = (p sq.+1) / (p sq.-1) {sinA = 1/ cosecA} H.P
SecA+tanA =p
36722.

If A,B and C are interior angles of triangle ABC,then show that cos(B+C/2)=sinA/2

Answer» A+B+C = 180°B+C=180°-AB+C/2=90°-A/2Cos(B+C/2)=cos(90°-A/2)Cos(B+C/2)=sin(A/2)Hence proved
36723.

A boy observes that the angle of elevation

Answer» Let O be the position of the bird and B be the position of the boy. Let FG be the building and G be the position of the girl.In {tex}\\triangle{/tex}OLB,{tex}\\frac { OL } { B O }= \\sin 30 ^ { \\circ }{/tex}{tex}\\Rightarrow \\quad \\frac { O L } { 100 } = \\frac { 1 } { 2 }{/tex}{tex}\\Rightarrow{/tex}\xa0OL = 50 mOM = OL - ML= OL - FG= 50 - 20 = 30 mIn {tex}\\triangle{/tex}OMG{tex}\\frac {OM}{OG}=sin45°=\\frac{1}{√2}{/tex}OG = OM√2 = 30 √2 = 42.3 meter
36724.

Construct a trinagle with sides 5 cm 6cm and 7 cm then another triangle whos sides 7/5 of thia

Answer» To construct: To construct a triangle of sides 5 cm, 6 cm and 7 cm and then a triangle similar to it whose sides are of\xa0{tex}\\frac{7}{5}{/tex} the corresponding sides of the first triangle.Steps of construction:\tDraw a triangle ABC of sides 5 cm, 6 cm and 7 cm.\tFrom any ray BX, making an acute angle with BC on the side opposite to the vertex A.\tLocate 7 points B1, B2, B3, B4, B5, B6 and B7 on BX such that BB1 = B1 B2 = B2 B3 = B3 B4 = B4 B5 = B5 B6 = B6 B7.\tJoin B5 C and draw a line through the point B7, draw a line parallel to B5 C intersecting BC at the point C\'.\tDraw a line through C\' parallel to the line CA to intersect BA at A\'.\tThen, A\'BC\' is the required triangle.\tJustification :\t{tex}\\because CA||C\'A\'{/tex} [By construction]\t{tex}\\therefore {/tex}\xa0{tex}\\triangle ABC \\sim \\triangle A\'BC\'{/tex}\xa0[AA similarity]\t{tex}\\therefore \\frac{{A\'B}}{{AB}} = \\frac{{A\'C\'}}{{AC}} = \\frac{{BC\'}}{{BC}}{/tex}\xa0[By Basic Proportionality Theorem]\t{tex}\\because {B_7}C\'||{B_5}C{/tex}\xa0[By construction]\t{tex}\\therefore \\triangle B{B_7}C\' \\sim \\triangle B{B_5}C{/tex}\xa0[AA similarity]\tBut {tex}\\frac{{B{B_5}}}{{B{B_7}}} = \\frac{5}{7}{/tex}\xa0[By construction]\tTherefore, {tex}\\frac{{BC}}{{BC\'}} = \\frac{5}{7} \\Rightarrow \\frac{{BC\'}}{{BC}} = \\frac{7}{5}{/tex}\t{tex}\\therefore \\frac{{AB}}{{AB}} = \\frac{{A\'C\'}}{{AC}} = \\frac{{BC\'}}{{BC}} = \\frac{7}{5}{/tex}
36725.

If m term is 1/n and n term is 1/m ,find mn term

Answer» Answer is 1
36726.

What are basics and important concepts in class 10 1st chapter Real Numbers

Answer» Proof of irrational, and show that any positive integer can be written in 3m, 3m + 1, these type of question are important
36727.

I m the last year CBSE topper so guys u ask any question ❓❓❓

Answer»
36728.

O is any point inside a rectangle ABCD .prove that OB2+OA2+OC

Answer» I don\'t know
36729.

How can we rectify that wether we have to find the csa or tsa of a solid

Answer»
36730.

In elimination method when we to add or subtract

Answer»
36731.

If X=2sin , Y=2cos +1then find the value of x+y

Answer»
36732.

Mathematica

Answer»
36733.

Prove that √7 be irrational

Answer» Sry yrr glti se 7 ki jgh 3 ho gya aap 7 kr lena 3 ki jgh baki same ese hi h
Let us assume to the contrary ,that √3 is rational.That is,we can find integers a and b(#0 )such that√3=a/b.Suppose a and b have a common factor other tha 1,then we can divide by the common factor , and assume that a and b are coprime.So,b√3=aSquaring both sides,a2 is divisible by 3 that a is also divisible by 3So,we can write a=3c for some integer c.Substituting for a,we get 3b2= 9c2.This means that b2 is divisible by 3,and so b is also divisible by 3 ..a and b have at least 3 as a common factor.But this contradicts the fact that a and b are coprime ..This contradiction has arisen because of our incorrect assumption that √3 is rational..So,we conclude that √3 is irrational..??
36734.

Is verification in construction necessary

Answer» No if asked then write the way of construction
36735.

How to prove pythagoras therom ?

Answer» one side of triangle = sum of other two sides
Use ncert bro
36736.

Step of construction is needed or not?

Answer» Very imp
needed
Yes in 4 and 3 marks question
Yes ; its provide u full marks
36737.

find the peobability that a leap year has 53 sumdays

Answer» 2\\7
36738.

Pgt therom

Answer» Use rs aggarwal bro
36739.

SARCASM AHEAD!The most important question that will come in exam...prove that 1 2 ka 4 and 4 2 ka 1

Answer»
36740.

Yeh linear combination kya hota hai....??Anybody...

Answer»
36741.

Tangent drawn to a circle is 90 degree angle proof??

Answer» Let there be any other point on tangent that would be perpendicular...but its distance from center is greater than that of point of contact. This will be the case with any other point. Thus distance between center and point of contact of tangent is shortest. Hence it is perpendicular.
Theorem 10.1 pg.208
36742.

200logs are thousand in following number 20logs in the box

Answer» Answer is 16
36743.

Which of the followingHas the sum of its roots is 3?

Answer» ?...incomplete question!
36744.

135 ka angle kisko bisect krke banta hai??

Answer» Pehle 150° ka angle banae aata h Aata h toh uske baad 120° aur 150° ke beech ek arc cut karo phir tumhara 135° ka angle ban jayega I hope this will help u
36745.

What is unit digit of 9 raise to power n

Answer» 9?
36746.

Let the three no are x-1,x-7 ,x-7 are in ap find the value of x

Answer» Correct ur ques plz
36747.

For what value of k so that kx+3y=k-3 & 12k+ky=k infinite solution

Answer» 0
36748.

Two coins are tossed simultaneously. Find the probability of exactly one head

Answer» When two coins are tossed simultaneouslyTotal number of outcomes = {HH, HT, TH, TT}Total number of outcomes = 4Favourable outcomes = {HT, TH} = 2Probability of getting exactly one head ={tex}\\frac { 2 } { 4 } = \\frac { 1 } { 2 }{/tex}
36749.

Bpt theorem?

Answer»
36750.

Chapter 10 theorem 10.2

Answer»