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  • 5 answers

Pritam Kumar 4 years ago

13

Sania? Parveen? 4 years ago

13 this answer

Anmol Preet 4 years ago

70 - 5 = 65 125 - 8 = 117 HCF of 65 and 117 is 13. So, the answer is 13

Sanchita Pandey 4 years ago

According to the question _ 70 - 5 = 60 and 125 - 8 = 117 Hcf of 60 and 117 = 13 Therefore the largest number which divides 70 125 leaving remainder 5 and 8 is 13

Sneha Swami 4 years ago

13
  • 1 answers

Sia ? 4 years ago


r = 12 cm, {tex}\theta{/tex} = 120o
{tex}\therefore{/tex} Area of the corresponding sector of the circle = {tex}\frac\theta{360^\circ}\mathrm{πr}^2\;=\;\frac{\displaystyle120}{\displaystyle360^\circ}\times3.14\;\times12\times12\;{/tex}= 150.72 cm2
Area of {tex}\triangle{/tex}AOB
Draw OM {tex}\perp{/tex} AB
In right triangle OMA and OMB,
OA = OB .......  Radii of the same circle
OM = OM ........ Common side
{tex}\therefore{/tex} {tex}\triangle{/tex}OMA {tex}\cong{/tex} {tex}\triangle{/tex}OMB ........RHS congruence criterion
{tex}\therefore{/tex} AM = BM ....... CPCT
{tex}\Rightarrow{/tex} AM = BM = {tex}\frac 12{/tex}AB
and {tex}\angle{/tex}AOM = {tex}\angle{/tex}BOM   [CPCT]
{tex}\Rightarrow{/tex} {tex}\angle{/tex}AOM = {tex}\angle{/tex}BOM = {tex}\frac 12{/tex}{tex}\angle{/tex}AOB
= {tex}\frac 12{/tex} {tex}\times{/tex} 120o = 60o
{tex}\therefore{/tex} In right triangle OMA,
cos60o = {tex}\frac {OM}{OA}{/tex}
{tex}\Rightarrow{/tex} {tex}\frac 12{/tex}= {tex}\frac {OM}{12}{/tex}
{tex}\Rightarrow{/tex} OM = 6 cm
sin60o = {tex}\frac {AM}{OA}{/tex}
{tex}\Rightarrow{/tex} {tex}\frac{\sqrt3}2{/tex}= {tex}\frac {AM}{12}{/tex}
{tex}\Rightarrow{/tex} AM = 6{tex}\sqrt3{/tex} cm
{tex}\Rightarrow{/tex} 2AM = 12{tex}\sqrt3{/tex} cm
{tex}\Rightarrow{/tex} AB =12{tex}\sqrt3{/tex} cm
{tex}\therefore{/tex} Area of {tex}\triangle{/tex}AOB ={tex}\frac 12{/tex} {tex}\times{/tex} AB {tex}\times{/tex} OM
= {tex}\frac 12{/tex} {tex}\times{/tex} 12{tex}\sqrt3{/tex} {tex}\times{/tex} 6 = 36{tex}\sqrt3{/tex} cm2
= 36 {tex}\times{/tex} 1.73 cm2 = 62.28 cm2
So, Area of the corresponding segment of the circle = Area of the correspoding sector of circle - Area of {tex}\triangle{/tex}AOB
= 150.72 - 62.28 = 88.44 cm2

  • 4 answers

Shree Singh 4 years ago

-100??

Sania? Parveen? 4 years ago

202 -302 _____ -100 _____

Anmol Preet 4 years ago

- 100

Sanket ... 4 years ago

-100 ?
  • 5 answers

Anshpreet Kaur 4 years ago

Less than 0 and cannot be more than 1

Anmol Preet 4 years ago

Less than 0

Swara Mishra 4 years ago

Probability of an event cannot be less than 0 and more than 1.
Less than 0

Aditya Gupta 4 years ago

in negative
  • 1 answers

Lokesh Lokesh 4 years ago

Answer: Let the present age of Aftab bex And, present age of his daughter-y Seven years ago, Age of Aftab=X-7 Age of his daughter-y-7 According to the question, (x-7)=7(y-7) x-7=7y-49 x-7y=-42 (1) Three years hence. Age of Aftab = x+3 Age of his daughter-y+3 According to the question, (x+3)=3(y+3) x+3 =3y+9 x-3y=6 (2) Therefore, the algebraic representation is x-7y=-42 x-3y=6 For *-7y=-42 x=-42+7y
  • 2 answers
Sin a is equal to 4/5
Tan A=4/3 and a is acute then sin a is tanA=4/3=p/b. Here,p=4 and b=3 By Pythagoras theorm, h^2 =p^2 + b^2 . =4^2 + 3^2 =16 + 9 = 25 h= 5 ( 5^2 = 25 ) now sin A = p/h sin A = 4/5
  • 3 answers
3root3

Karan Deep 4 years ago

Duck ?

Shreyans Jain 4 years ago

In a equilateral triangle all sides are equal We construct a median which is a perpendicular only in equilateral triangle And by Pythagoras theorem We get √18 OR 3√2
  • 1 answers

Sia ? 4 years ago

Let the height of the building is BC, the height of the transmission tower which is fixed at the top of the building be AB.

D is the point on the ground from where the angles of elevation of the bottom B and the top A of the transmission tower AB are 45° and 60° respectively.

The distance of the point of observation D from the base of the building C is CD.

Combined height of the building and tower = AC = AB + BC

Trigonometric ratio involving sides AC, BC, CD, and ∠D (45° and 60°) is tan θ.

In ΔBCD,

tan 45° = BC/CD

1 = 20/CD

CD = 20

In ΔACD,

tan 60° = AC/CD

√3 = AC/20

AC = 20√3

Height of the tower, AB = AC - BC

AB = 20√3 - 20 m

= 20 (√3 - 1) m

  • 3 answers

Someshwar . M 4 years ago

11is the the smallest 2digit prime no and 4 is smallest composite no so ratio is 11:4

Dhairya Sharma? 4 years ago

Smallest Two digit Prime Number - 11 and smallest Composite Number - 4 Ratio = 11/4 = 11:4

Bhupendra Singh 4 years ago

11is the the smallest 2digit prime no and 4 is smallest composite no so ratio is 11:4
  • 3 answers

Jaya Kanwar 4 years ago

Area of square - Area of circle
42cm²

Abdullah Sarim 4 years ago

Area of square-area of 4sector
  • 2 answers

Priya . 4 years ago

Since all the options involve the trigonometric ratio tan θ, so we use the identity 1 + tan2θ = sec2θ. To find: sec4A – sec2A Consider sec4A – sec2A = (sec2A)2 – sec2A Now, as sec2A = 1 + tan2A ⇒ sec4A – sec2A = (sec2A)2 – sec2A = (1 + tan2A)2 – (1 + tan2A) = 1 + tan4A + 2 tan2A – 1 – tan2A = tan4A + tan2A

Devduti Verma 4 years ago

Sec^4A-sec^2A = tan^4A+tan^2
  • 2 answers

Vishal Prajapat 4 years ago

1/9

Md Aftab Alam 4 years ago

Possible outcome = 50 - 5 =45 Favourably outcome = 9 ,16,25, 36 ,49 P( getting a perfect square ) = PO/ FO = 5 /45 = 1 / 9
  • 1 answers

Abhi Shek 4 years ago

IT WILL TERMINATE AFTER 3 DECIMAL PLACES.IF U WRITE THE DENOMINATOR IN THE product of the primes 2 and 5 then it would become , 250 = 2*5*5*5,which is equal to 2*5^3,so it would terminate after 3 decimal places.

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