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  • 3 answers

Itz__Kritika Koli 🖤 1 year, 8 months ago

(1) The prime factorisation of 25 are 5 and 5. (2) 17 is a prime factor. (3) The prime factors of 34 are 2 and 17. (4) Build a prime factor table :- Determine the maximum number of times each prime factor (2,5,17) occurs in the factorization of the given numbers: Number 25 17. 34. Max occ Of Prime Factor 2. 0. 0. 1. 1 5. 2. 0. 0. 2 17. 0. 1. 1. 1 The prime factors 2 and 17 occur one time, while 5 occurs more than once. (5) Calculate the LCM The least common multiple is the product of all factors in the greatest number of their occurance. LCM = 2×5×5×17 LCM = 2×5²×17 LCM = 850 The least common multiple of 25, 17 and 34 is 850.

Harshita Saini 1 year, 8 months ago

HCF=17 LCM=850

Mohamed Fahith 1 year, 8 months ago

I dont know
  • 1 answers

Karan Raj 1 year, 8 months ago

55x-12-(25x-10)=0 55x-12-25x+10=0 30x-2=0 30x=2 X=2/30 X=1/15 !!!!
  • 3 answers

Harshita Saini 1 year, 8 months ago

Good 👍 👍

Richa Mishra 1 year, 8 months ago

I was good as compared to other subjects

Itz__Kritika Koli 🖤 1 year, 8 months ago

Moderately difficult
  • 2 answers

Shanu Yadav 1 year, 8 months ago

Science

Itz__Kritika Koli 🖤 1 year, 8 months ago

I selected maths standard in class 10th...and I choose commerce in class 11th... What uhh will choose in class 11th commerce or science
  • 1 answers

Ashitha Saran 1 year, 8 months ago

Assuming √5 as a rational number, i.e., can be written in the form a/b where a and b are integers with no common factors other than 1 and b is not equal to zero. It means that 5 divides a2. This has arisen due to the incorrect assumption as √5 is a rational number. Therefore, √5 is irrational.
  • 1 answers

Itz__Kritika Koli 🖤 1 year, 8 months ago

Square of 984615 is....969466698225
  • 2 answers

Rithika S 1 year, 8 months ago

A=X×X×X×Y×Y B=X×Y×Y×Y HCF=XY^2

Rithika S 1 year, 8 months ago

HCF =xy^2
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  • 2 answers

Harshita Saini 1 year, 8 months ago

Let √3 is rotational number :- √3 = p/q are co prime integers & q is not equal to 0 = 3 = p²/q² = P² = 3 × q²......(1) 3 is a factor of p² = 3 is a factor of p...(2) So p=3×m [m is any integer] (let) :- form (1) 9m²=3q² = q²=3m² :- 3 is a factor of q² = 3 is a factor of q.....(3) From (2) and (3) 3 is a common factor of both p&q It contradicts our supposition that p&q are co prime integers. Hence are supposition is wrong. :- √3 is irrational Hence proved

Itz__Kritika Koli 🖤 1 year, 8 months ago

Let √3 is rotational number :- √3 = p/q are co prime integers & q is not equal to 0 = 3 = p²/q² = P² = 3 × q²......(1) 3 is a factor of p² = 3 is a factor of p...(2) So p=3×m [m is any integer] (let) :- form (1) 9m²=3q² = q²=3m² :- 3 is a factor of q² = 3 is a factor of q.....(3) From (2) and (3) 3 is a common factor of both p&q It contradicts our supposition that p&q are co prime integers. Hence are supposition is wrong. :- √3 is irrational Hence proved
  • 2 answers

Megha Tanwar 1 year, 8 months ago

Sum of roots =-b\a 7+(-2)=-5/1 Product of zeoes = c/a 7×-2=-14/1 So quadratic equation Ax^2-bX+c=0 1x^+5x-14=0

Omya Aryan 1 year, 8 months ago

x²-5x-14=0
  • 1 answers

Ashitha Saran 1 year, 8 months ago

3x^2-3√3x+2 = 3x^2-√3x-2√3x+2 =√3x(√3x-1)-2(√3x-1) =(√3x-1)(√3x-2) 3x^2-3√3x+2 = 0 so (√3x-1)(√3x-2)=0 (√3x-1)=0 √3x=1 x=1/√3 (√3x-2)=0 √3x=2 x=2/√3x
  • 3 answers

Itz__Kritika Koli 🖤 1 year, 8 months ago

This ques..is incomplete

Tilak Raj 1 year, 8 months ago

There should be another equation or the zeros of the polynomial

Tilak Raj 1 year, 8 months ago

Bro ques is incomplete
  • 2 answers

Sabari Ram 1 year, 8 months ago

Assume √3 as irrational So, √3=p/q (Where p and q are coprime) q√3 = p S.O.B.S (squarring on bot side) q²3=p²-----"1" q²= p²\3 (remember 1.3 rule) By 1.3 p/3=c ("c" can be any positive integer) p=3c-----------"2" Now by applying EQ 2 in 1 we get, q²3=(p/3)² (p=3c) q²3=p²9 q²=p²3 q²/3=p² (recall 1.3) Our assumption is our contradiction Our assumption is wrong Hence,√3 is irrational

Aakash .B Aakash.B 1 year, 8 months ago

P/q
  • 2 answers

Preeti Dabral 1 year, 8 months ago

Let the required ratio be k:1.
Then, by the section formula, the coordinates of P are
{tex}P \left( \frac { 4 k - 3 } { k + 1 } , \frac { - 9 k + 5 } { k + 1 } \right){/tex}
{tex}\therefore \quad \frac { 4 k - 3 } { k + 1 } = 2 \text { and } \frac { - 9 k + 5 } { k + 1 } = - 5{/tex} [{tex}\because{/tex} P(2, 5) is given]
{tex}\Rightarrow{/tex} 4k - 3 = 2k + 2 and -9k + 5 = -5k - 5
{tex}\Rightarrow{/tex} 2k = 5 and 4k = 10
{tex}\Rightarrow{/tex} {tex}k = \frac { 5 } { 2 }{/tex} in each case.
So, the required ratio is {tex}\frac { 5 } { 2 } : 1, {/tex} which is 5:2
Hence, P divides AB in the ratio 5:2.

Ashitha Saran 1 year, 8 months ago

A=(x1​,y1​)=(−3,5) and B=(x2​,y2​)=(4,−9)  Let us assume that R(x,y)=(2,−5) divides AB in the ratio m:n, then using section formula: x=m+nmx2​+nx1​​ 2=m+n4m+(−3)n​ 2m−5n=0…(1)      And, y=m+nmy2​+ny1​​ −5=m+n−9m+5n​ 2m−5n=0…(2)      In both the cases, we have: 2m=5n nm​=25​ ∴m:n=5:2
  • 2 answers

Anjali Nagar 1 year, 8 months ago

891 itna bhi nhi aaya?

Aashna Parveen 1 year, 8 months ago

891
  • 1 answers

Satyaswarup Nayak 1 year, 8 months ago

HCF OF (336,54) : "6"; LCM OF (336,54) : "3024"; Relationship between LCM & HCF is : Product of two number = LCM × HCF => 336 × 54 = 6 × 3024 => 18144 = 18144 [@ PROVED]
  • 1 answers

Preeti Dabral 1 year, 8 months ago

Given, linear equation is 2x + 3y - 8 = 0 ...(i)
Given: 2x + 3y - 8 = 0 ..... (i)

  1. For intersecting lines, {tex}\frac { a _ { 1 } } { a _ { 2 } } \neq \frac { b _ { 1 } } { b _ { 2 } }{/tex}
    {tex}\therefore{/tex} Any line intersecting with eq (i) may be taken as 3x + 2y - 9 = 0
    or 3x + 2y - 7 = 0
  2. For parallel lines, {tex}\frac { a _ { 1 } } { a _ { 2 } } = \frac { b _ { 1 } } { b _ { 2 } } \neq \frac { c _ { 1 } } { c_ { 2 } }{/tex}
    {tex}\therefore{/tex} Any line parallel with eq(i) may be taken as 6x + 9y + 7 = 0
    or 2x +3y - 2 = 0
  3. For coincident lines, {tex}\frac { a _ { 1 } } { a _ { 2 } } = \frac { b _ { 1 } } { b _ { 2 } } = \frac { c _ { 1 } } { c_ { 2 } }{/tex}
    {tex}\therefore{/tex} Any line coincident with eq (i) may be taken as 4x + 6y - 16 = 0
    or 6x + 9y - 24 = 0
  • 2 answers

Vivek Mishra 1 year, 8 months ago

100x²-20x+1…100x²-10x-10x+1…10x(10x-1)-1(10x-1)…(10x-1)(10x-1)…10x=1…x=1/10.

Omya Aryan 1 year, 8 months ago

100x²-20x+1…100x²-10x-10x+1…10x(10x-1)-1(10x-1)…(10x-1)(10x-1)…10x=1…x=1/10.
  • 1 answers

Preeti Dabral 1 year, 8 months ago

Let the breadth of the rectangle be x metres
and the length is 2x metres.
So, area of rectangle is 800 sq.m.
(x)(2x) = 800
2x​​​​​2 = 800
x​​​​​2 = 400
x = {tex}\pm{/tex} 20
But breadth of rectangle cannot be negative, so x = 20
and yes, it is possible to design it.
So, Breadth is 20 m and length is 40 m.

  • 5 answers

Chinmayi P P 1 year, 8 months ago

30

Rahul Singh Bisht 1 year, 8 months ago

30

Aditya ... 1 year, 8 months ago

30

Debanshu Biswal 1 year, 8 months ago

30

Vanshika Singh 1 year, 8 months ago

30
  • 3 answers

Rahul Singh Bisht 1 year, 8 months ago

No never nothing

Aastik . 1 year, 8 months ago

Ni

Anshika Maurya 1 year, 8 months ago

No
  • 2 answers

Anshika Maurya 1 year, 8 months ago

CSA= TSA

Mahi Kumari 1 year, 8 months ago

There is no any curved surface in sphere, so we will not able to calculate it's curved surface area, but we will able to calculate its TSA which will be 4πr²
  • 2 answers

Angel Shibu Angel Shibu 1 year, 8 months ago

LCM x HCF=product of the numbers 639 x HCF= 77x99 HCF=77x99/639 HCF=7623/639 HCF = 11

Mahi Kumari 1 year, 8 months ago

We have given :- Let numbers a= 77 and b= 99 Formula to calculate:- HCF(a,b) × LCM(a,b) = a × b HCF(77,99) × 693 = 77 × 99 HCF(77,99) = (77 × 99)/693 Hence, HCF(77,99) = 11
  • 3 answers

Sushamita Singh 1 year, 8 months ago

Breath = 65 Area = 6370

Kavi Kavi 1 year, 8 months ago

WKT perimeter=2(l+b) so 2(98+b)=326 196+b=326. b=326-196=130. area=l×b 98×130=12740cm square =127 msquare

Kavi Kavi 1 year, 8 months ago

Given perimeter:326
  • 1 answers

Preeti Dabral 1 year, 8 months ago

Let {tex}\alpha{/tex} and 2{tex}\alpha{/tex} are the zeroes of the polynomial 2x2 - 5x - (2k + 1).
Then, 2{tex}\alpha{/tex}2 - 5{tex}\alpha{/tex} - (2k + 1) = 0
and 2 (2{tex}\alpha{/tex})2 - 5(2{tex}\alpha{/tex}) - (2k + 1) = 0
{tex}\Rightarrow{/tex} 2{tex}\alpha{/tex}2 - 5{tex}\alpha{/tex} = 2k + 1 ...(i)
and 8{tex}\alpha^2{/tex} - 10{tex}\alpha{/tex} = 2k + 1 ...(ii)
From Eqs. (i) and (ii), we get
2{tex}\alpha^2{/tex} - 5a = 8{tex}\alpha^2{/tex} - 10{tex}\alpha{/tex} {tex}\Rightarrow{/tex} 6{tex}\alpha^2{/tex} = 5{tex}\alpha{/tex} {tex}\Rightarrow{/tex} {tex}\alpha=\frac{5}{6}{/tex} {tex}[\because \alpha \neq 0]{/tex}
{tex}\therefore{/tex} 2{tex}\alpha{/tex} = {tex}\frac{5}{6} \times 2{/tex} {tex}=\frac{5}{3}{/tex}
Thus, the zeroes of the polynomial are {tex}\frac{5}{6}{/tex} and {tex} \frac{5}{3}{/tex}
Now, substituting {tex}\alpha=\frac{5}{6}{/tex} in Eq. (i), we get 
{tex}\times{/tex} {tex} \frac{25}{36}-\frac{25}{6}{/tex} = 2k + 1
{tex}\Rightarrow{/tex} 2k + 1 = {tex}\frac{50-150}{36} {/tex} {tex}\Rightarrow 2 k+1{/tex} = {tex}-\frac{100}{36}{/tex}
{tex}\Rightarrow{/tex} 2k = {tex}-\frac{100}{36}-1{/tex} {tex} \Rightarrow{/tex} {tex} 2 k={/tex} {tex}-\frac{136}{36}{/tex}
{tex}\Rightarrow{/tex} k = - {tex}\frac{68}{36}{/tex} = {tex}\frac{-17}{9}{/tex}

  • 1 answers

Vanshika Singh 1 year, 8 months ago

Improve your English
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Âťťíťůđē Bøý 1 year, 8 months ago

This content has been hidden. One or more users have flagged this content as inappropriate. Once content is flagged, it is hidden from users and is reviewed by myCBSEguide team against our Community Guidelines. If content is found in violation, the user posting this content will be banned for 30 days from using Homework help section. Suspended users will receive error while adding question or answer. Question comments have also been disabled. Read community guidelines at https://mycbseguide.com/community-guidelines.html

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