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28001.

Important question of ch 6

Answer» These question is most important that is Pythagoras theorem , similar triangles and exercise 6.4 ka 7 question
All theorems and last exercise questions..
Example and theorem are important
All theorem and 6.5. 4 last question
6.5 que 14,15,16
28002.

(sinA +cosecA) ²(cosA+secA)²=7+tan²A+cot²A

Answer» Ncert ka question hy
Check it on this appp
28003.

Find value of k for which root of tha following quadratic equation is kx^-14x+8=0 is 2

Answer» Ncert ko hai
K = 5
28004.

Sintheta ÷1-cos theta +tantheta ÷1 +costheta =costheta×cosectheta+cottheta

Answer» Abe vedantu ka question yaha kyo kr rha hy
28005.

If two zeroes of the polynomial x4_6x3+16x2+138x_35 are 2+_root3 find other zeroes

Answer» Ab x- 4x+1 se diye polynomial se divide kr do
Let the other roots be ( x-2-√3) ( x-2+√3) = (X-2)² - (√3)² = X² -4x +1
Poly. ko x^2-4x+1 se divide kar do ur quotient ko factorise
Ncert ka question hai.....optional exercise check kijiye
I think ur que is wrong. Check it again
28006.

Ap.3;15;27;39 whos term ap;s terms54 high from132

Answer» a=3 , d= 12 , n = 54 , an=? ..... a54= 3+53x12 ..... a54= 639 , now 54th+ 132 , 639+132= 771 ... an=771 , 771 = 3+(n-1)x12 .... Then yha se n ki value 65 aayegi and whi answer hoga
Or iska answer hai 65term
65th term
28007.

Converse of BPT and Converse of Pythagoras Theorem

Answer» Refer ncert book
28008.

Does optional questions come in exam

Answer» Yes optional questions r most important.
Please answer ASAP.
So, do we need to prepare optional exercise of chapter 6 and chapter 13 also?
Comes
Yes optional question comes in all the sections of the paper.Even in section -A and section -B.
28009.

x-1,x+2,x-3 are in the form of AP.Find the value of x?

Answer» Because common difference is not same
They are not in Ap
Question is wrong
28010.

Using the section formula show that the points (-3,-2),(5,2),(1,0) are collinear.

Answer» Bhai sun :Let A(-3,-2) , B(5,2) ,C(1,0) be the required points For collinear points We know that,Distance AB+Distance BC=DISTANCE AC
28011.

Clash royale

Answer» Namaste
28012.

x(sin)3A+y(cos)3A=sinA×cosA and xsinA=ycosA , prove that x2+y2= 1

Answer» x sinA×sin^2A + y cosA×cos^2A = sinA ×cosA.... x sinA × sin^2A + x sinA × cos^2A= sinA×cosA... as xsinA=ycosA..... ab common le jao xsinA ko yu will get x=cosA and y= sinA.... and we know that sin^2A+ cos^2A=1... so, x^2+y^2=1... proved
x sin^3A me se xsinA baahar lelo.. Then xsinA ki jagah ycosA put karo.. Then if u solve u will get y=sin A nd x=cosA... Phir ye value vahan daal do jahan aapko proof karna hai..
28013.

Theorem 1.4 that root 2is irrational proof of real number chapter 1 of class 10

Answer» Let us assume that {tex}\\sqrt 2{/tex} is rationalso let {tex}\\sqrt 2{/tex} ={tex}\\frac pq{/tex}where p and q are integers and also let p and q are not having any common factor\xa0{tex}\\begin{array}{l}2=\\frac{\\mathrm p^2}{\\mathrm q^2}\\\\\\mathrm p^2=2\\mathrm q^2---(1)\\\\\\mathrm{Hence}\\;\\mathrm p^{\\;2}\\;\\mathrm{is}\\;\\mathrm{divisble}\\;\\mathrm{by}\\;2\\\\\\mathrm{so}\\;\\mathrm p^\\;\\;\\mathrm{is}\\;\\mathrm{divisble}\\;\\mathrm{by}\\;2---(2)\\\\\\mathrm{let}\\;\\mathrm p=2\\mathrm t\\;(\\;\\mathrm t\\;\\;\\mathrm{is}\\;\\mathrm a\\;\\mathrm{positive}\\;\\mathrm{integer})\\\\\\mathrm{So}\\;\\mathrm{from}(1)\\\\2\\mathrm q^2=4\\mathrm t^2\\\\\\mathrm q^2=2\\mathrm t^2\\\\\\mathrm{Hence}\\;\\mathrm q^{\\;2}\\;\\mathrm{is}\\;\\mathrm{divisble}\\;\\mathrm{by}\\;2\\\\\\mathrm{so}\\;\\mathrm q^\\;\\;\\mathrm{is}\\;\\mathrm{divisble}\\;\\mathrm{by}\\;2---(3)\\end{array}{/tex}From (2) and (3) it follows thatp and q both having 2 as the common factorBut this makes wrong our assumption that p and q are not having any common factorThis has come as we assumed that {tex}\\sqrt 2{/tex} is rational.Hence {tex}\\sqrt 2{/tex} is a irrational number
28014.

If the radius of the circle is 6cm and length of an arc is 12 cm find area of sector

Answer» Let angle of arc ={tex}\\theta{/tex}{tex}\\begin{array}{l}\\mathrm{Length}\\;\\mathrm{of}\\;\\mathrm{arc}=\\frac{\\mathrm\\theta}{360}\\times2\\mathrm{πr}\\\\\\mathrm{so}\\;\\frac{\\mathrm\\theta}{360}\\times2\\mathrm\\pi\\times6=12\\\\\\frac{\\mathrm{θπ}}{360}=1.....(1)\\\\\\mathrm{now}\\;\\mathrm{area}\\;\\mathrm{of}\\;\\mathrm{sector}\\\\=\\frac{\\mathrm\\theta}{360}\\times\\mathrm{πr}^2=1\\times\\mathrm r^2=\\mathrm r^2\\;(\\;\\mathrm{from}\\;(1))\\\\=6^2=36\\;\\mathrm{cm}^2\\end{array}{/tex}
28015.

6 & 13 chapter ki optional krni zaroori hai kya? ?

Answer» Thanks to answer. ?
No it depends upon you that you want to solve miscellaneous questions. Its not compulsory
28016.

Find the ratio in which the line segment p(x1,y1) and (x2,y2) is divided by x-axis.

Answer»
28017.

Cosec theta + cot theta= p Then find the value of=P2+1---------- = cos thetaP2-1

Answer» 2016 ke paper me hai ja ke phle dekh
Ye question pichle 10 saalon m na puccha gya aur n hi puccha jaega
28018.

Express 32760 into product of prime factors

Answer» 32760 = 23 X 32 X 5 X 7 X 13
28019.

Prove that :(Tan A + Sec A ) - 1(Tan A - Sec A) +1 =1+Sin A Cos A

Answer»
28020.

Please prove this no equal3=-3??If you have guds solve this above questions

Answer» 3=-3Squaring both side (3)power 2=(-3)power 29=9??Hence proved I have a guds to solve these logical thinking questions
28021.

Prove:- (tan A + cosec B) square - (cot B - sec A)square = 2tan A cot B (cosec A + sec B)

Answer» tanA + cosecB)² - (cotB - secA)²= tan²A + cosec²B + 2 tanA cosecB -(cot²B + sec²A - 2 cotB secA) ( using (a±b)² = a² + b² ± 2ab)= tan²A + cosec²B + 2tanA cosecB - cot²B - sec²A + 2cotB secARearranging above equation we getcosec²B - cot²B - sec²A + tan²A + 2tanA cosecB + 2cotB secA= (cosec²B - cot²B) - (sec²A - tan²A) + 2tanA cotB ( cosecB/cotB + secA/tanA )= 1 - 1 + 2tanA cotB { (1/sinB)/(cosB/sinB) + (1/cosA)/(sinA/cosA) } ( As cosec²ø - cot²ø = 1 sec²ø - tan²ø = 1)= 0 + 2tanA cotB { (1/sinB) x (sinB/cosB) + (1/cos A) x (\xa0cosA/sinA) }= 2tanA cotB ( 1/cosB + 1/sinA) = 2tanA cotB (secB + cosecA)= 2tanA cotB (cosecA + secB)Read more on Brainly.in - https://brainly.in/question/2314597#readmore
28022.

What is the trick to solve the any trigonometry question

Answer» Try your level best.... If u still won\'t get, multiply both LHS and RHS by zero. Therefore, LHS=RHS..U WILL SURELY GET 2MARKS FOR 4????
U just need to learn all the identities properly.. Learn the trigonometric ratios.. Practice as many questions of this chapter as possible.. Soon u will find it easy..
28023.

Do compound interest and simple interest form AP????

Answer»
28024.

Why we are taking a-3d,a-d,a+d,a+3d in ap as consecutive no.?

Answer» Because their differences are equal
28025.

Find two no.whose sum is 27and product is 182

Answer» Let the two numbers be x &yx+y=27 .... (I) xy=182(x+y) ²=x²+2xy+y²27²=x²+y²+2×182729=x²+y²+364x²+y²=729-364x²+y²=365(x-y) ²=x²+y²-2xy(x-y) ²=365-364(x-y) ²=1x-y=1 .... (II) adding (I) &(II) 2x=28x=14y=13Read more on Brainly.in - https://brainly.in/question/1858456#readmore
Its ncert question
28026.

Maths important questions

Answer» Check out in this app
28027.

3x + y =1(2k-1) x+(k-1)y = 2k + 1

Answer» What\'s ur question
28028.

If the points A (-1,2) B 2,3 Ca,2,

Answer» a=-1???
Complete your question
28029.

If the points A ,92034#3

Answer»
28030.

If the HCF of 408 and 1032 is expressible in the 1032m - 408×5,find m.

Answer» Ok
8 is the HCF of both the nos.HCF is here expressible in the form 1032m- 408×5. Now,8= 1032m - 408×58=1032m- 20408+2040= 1032m2048= 1032m2048÷1032= m128/43=m (ans.) That\'s what my answer is coming ..If any mistake is done by me please rectify it.
28031.

Find all zeros of polynomial p (x)=2xpower3 +xsquare -6x-3 if -root under 3 +root under 3

Answer» Cubic polynomial mein maximum 3 zeroes hi hote hain
4th zero
√3 and -√3 are zeroes ,then 3rd zero is -1/2
28032.

If 1and -2 are two zeroes of the quadratic polynomial p(x)= 2x^3-x^2-5x-2 find its third zero

Answer» Its 1/2
Sorry wrong ans
1
28033.

Find the quadratic polynomial where sum and product of the zeroes are a and 1÷a

Answer» A+b=aA.b=1\\aX^2-ax+1\\a
x^2 - ax + 1/a
x^2-ax+1/a
X sq. -ax+1/a
28034.

In a triangle ABC, DE is parallel to BC. If AD= 2x+1, BD= x-3, AE=2x+5, EC=x-1. Find the value of x.

Answer» Mathematics ➡user submitted ➡paper 03 septeaber2008-2009
Check diagram from
Use bpt
For no value or for infinity
7/2
28035.

The sum of number and its positive square root is 6/25 Find the number

Answer» We get no. As -3/5 or -2/5
28036.

Find the value of a and b for which x= 3/4 and x=-2 are the roots of equation axpower square+bx-6=0

Answer» Right answer is a= 4 and b= 5
My ans is a=+-√6 and b=0
a=4 and b=5
28037.

All formulas of chapter surface areas and volume

Answer» Go to chap. 13 and click on cbse revision notes
It is given on this appp
28038.

the sum of all odd num under the 0 to 100

Answer» 2500
The square of the numbers of odd no.
28039.

Is Ncrt and RD sharma enough to score 90+ marks

Answer» Yes
Offcourse
Yes
28040.

Circles sector area formula

Answer» Theta/360°×πr^2
Theta/ 360°×πr²
Tita / 360 × pie raduis sq
28041.

Is ncert is enough to get 90 + marks

Answer» Yes
Yes ncert is enough ,if you focus on concepts of questions
No
Only 60%
I think yes
28042.

Tan 60th+4cos²45+3sec²30+5cos²90/cossec30+sec60-cot²30= me

Answer»
28043.

Is it right that cbse Will ask 25%objective questions

Answer» May be
i am not confirm but there is no any objectice in sylabllus and also no pattern
I am not confirm but i heared
Really
28044.

What in short we can write theorem 6.7??

Answer» Sorry
(1)in tri,
28045.

Find two no whose sum is 27 and product is182

Answer» Two no.s x and y Where x+y=27and xy=182X=27-y (27-y)y=182y2 -27y+182=0
12 and 13
28046.

Find the 30th term of an AP 10,7,,4

Answer» -77
-77
-77
28047.

Plz supply ncert example questions too

Answer»
28048.

Prove that the parallekogram circumscribing a circle is a rhombus

Answer» Prove by equalling adjacent sides of a parallelogram
Given ABCD is a ||gm such that its sides touch a circle with centre O.∴ AB = CD and AB || CD,AD = BC and AD || BCNow, P, Q, R and S are the touching point of both the circle and the ||gmWe know that, tangents to a circle from an exterior point are equal in length.∴ AP = AS [Tangents from point A] ... (1) BP = BQ [Tangents from point B] ... (2) CR = CQ [Tangents from point C] ... (3) DR = DS [Tangents from point D] ... (4)On adding (1), (2), (3) and (4), we getAP + BP + CR + DR = AS + BQ + CQ + DS⇒ (AP + BP) + (CR + DR) = (AS + DS) + (BQ + CQ)⇒ AB + CD = AD + BC⇒ AB + AB = BC + BC [∵ ABCD is a ||gm . ∴ AB = CD and AD = BC]⇒ 2AB = 2BC⇒ AB = BCTherefore, AB = BC impliesAB = BC = CD = ADHence, ABCD is a rhombus
28049.

find the HCF of 9 and 12

Answer» I know this answer but I think your mind
3
HCF of 9 and 12 is 3
3
3
28050.

I need proof of theorem 1 of circle

Answer» How can I proof here