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  • 2 answers
Given : Half the perimeter of a garden whose length is 4 m more than its width is 36 m. To do: We have to find the dimensions of the garden. Solution : Perimeter of a rectangle of length l and breadth b=2(l+b). Let the length of the rectangle be l and the width of the rectangle be b. Therefore, Half the perimeter of rectangle = 2 (l + b) 2 Half the perimeter of rectangle =l+b. Given that half the perimeter of the rectangular garden =36 m. l+b=36 m......(i) It is given that, length of the rectangular garden is 4 m more than its width. This implies, l=b+4.......(ii) Substituting (ii) in (i), we get, b+4+b=36 2b=36−4 2b=32 b= 32/2 b=16 m Substitute b=16 in (ii) l=16+4 l=20 m Therefore, the length of the rectangular garden is 20 m and the width of the rectangular garden is 16 m.

Ankit Class 1 year, 8 months ago

Let length be l and breadth be b of rectangular garden. l= b+4. (l+b)/2 = 36 . l+b= 72. b+4 + b = 72. 2b+4= 72. 2b= 68. b= 34 m. l=b+4 = 34+4= 38 m.
  • 1 answers

Ankit Class 1 year, 8 months ago

a=121 , d= -4 let l=o . a+ (n-1)d = l . 121+(n-1)x-4= 0. (n-1)=121/4. n= 30.25+1. n = 31.25 , Here we know that n always be natural number hence n should be 31. n= 31.
  • 1 answers

_Jass_ Mahey_ 1 year, 8 months ago

Let 'a' be a postive odd integer also. Let 'q' be quotient and 'r' be the remainder after dividing by six. Then a=6q+r, where 0<r<6. Postive integer are 1,2,3,4,5 a=6q+0, 6q+1, 6q+2, 6q+3, 6q+4, 6q+5. But a=6q, 6q+2 and 6q+4 are even. When a is add it is the form 6q+1, 6q+3, 6q+5 for some integer q. .°. Hence proved...
  • 1 answers

Ankit Class 1 year, 8 months ago

(2/a )=(3/a+p)= (7/28). 2/a= 7/28 . 2/a= 1/4 . a= 8. (3/p+8)= 7/28. (3/p+8)= 1/4. P+8 = 12. P= 4 .
  • 2 answers

Ankit Class 1 year, 8 months ago

0° , 30° ,45° ,60° , 90° ,120° , 135° ,150° , 180° any many more

Ankit Class 1 year, 8 months ago

😂
  • 1 answers

Ankit Class 1 year, 8 months ago

Subtract 1,2,3 from these no we get 1250, 9375, 15625 now use Euclid algorithm first in any of two then you get HCF of those two number then use again Euclid algorithm in HCF that you got with the third number
  • 2 answers

Prince Sharma 1 year, 8 months ago

2sinQ=1 =>sinQ=1/2 =>sinQ=sin30° [On comparing] =>Q=30°

Ishu Bhagat Singh Agarwal 1 year, 8 months ago

Sin30°
  • 3 answers

Prince Sharma 1 year, 8 months ago

(4 -1)² +(p - 0)² = 5². => 9 + p² =25. => p² = 16. => p = 4

Ritesh Chourasia 1 year, 8 months ago

4

_Jass_ Mahey_ 1 year, 8 months ago

P=3
  • 3 answers

Ankit Class 1 year, 8 months ago

D=√ (-11+2/3)^2 +(5-5)^2 . D= √ 9 . D= 3 unit

Ankit Class 1 year, 8 months ago

I don' t like much calculation because l am little weak in calculation 🤣

Ankit Class 1 year, 8 months ago

Use distance formula
  • 2 answers

Ankit Class 1 year, 8 months ago

Ratio of any two side in a right angle triangle whose specific name was kept by their specific ratio like p/ h , b/ h , p/ b etc

Sukhmandeep Kaur 1 year, 8 months ago

Sin - Sine Cos - Cosine Tan - Tangent Cosec - Cosecant Sec - Secant Cot - Cotangent
  • 2 answers

Maya Shukla 1 year, 7 months ago

x=2 and -2/5

Prince Sharma 1 year, 8 months ago

5x²-8x-4=0 => 5x²-10x+2x-4=0 => 5x(x-2) + 2(x-2)=0 => (x-2)(5x+2)=0 => x=2,-2/5
  • 2 answers

Ankit Class 1 year, 8 months ago

HCF (A,B) = 1 . Because you can check by taking any natural number in place of n .

Prem Latha 1 year, 7 months ago

Ans
  • 2 answers

Maya Shukla 1 year, 7 months ago

Question acha hai 🤟

Maya Shukla 1 year, 7 months ago

660- 2,2,3,5,11. 704-2,2,2,2,2,2,11. Answer hai 22
  • 5 answers

Preeti Dabral 1 year, 8 months ago

Let distance between the two towers = AB = x m
and height of the other tower = PA = h m
Given that, height of the tower = QB = 30 m and {tex}\angle{/tex}QAB = 60°, {tex}\angle{/tex}PBA = 30°.

Now, in {tex}\Delta Q A B, \tan 60^{\circ}=\frac{Q B}{A B}=\frac{30}{x}{/tex}
{tex}\Rightarrow \sqrt{3}=\frac{30}{x}{/tex}
{tex}x=\frac{x^{2}}{3}-\frac{x}{3}-\frac{x-3}{3}-x+0.5 \pi{/tex}
and in {tex}\Delta P B A{/tex}
{tex}\tan 30^{\circ}=\frac{P A}{A B}=\frac{h}{x}{/tex}
{tex}\Rightarrow \frac{1}{\sqrt{3}}=\frac{h}{10 \sqrt{3}}{/tex} {tex}[\because x=10 \sqrt{3} \mathrm{m}]{/tex}
{tex}\Rightarrow h = 10 m{/tex}
Hence, the requied distance and height are {tex}10\sqrt3{/tex} and 10m, respectively.

Ankit Class 1 year, 8 months ago

Ye figure draw kaise ki ho batao

Ankit Class 1 year, 8 months ago

PQ is the length of the wire attached to the tops of both the towers

Ankit Class 1 year, 8 months ago

PQ=√x^2 +(30-h)^2 . PQ=√(10√3)^2 + (30-10)^2 . PQ=√ 300+400. PQ=√700. PQ= 10√7 m

Ankit Class 1 year, 8 months ago

Math standard mein ye question puchha tha n mere mein bhi puchha tha set 1 tha mera 21 feb ko paper tha n
  • 1 answers

Preeti Dabral 1 year, 8 months ago

h = 20t - 16t²

= (20 x 3/2) - 16 x (3/2)²

= 30 - ( 16 x 9/4)

= 30 - 36 = -6

  • 1 answers

Preeti Dabral 1 year, 8 months ago

The distance between the two points is 2√10 units .

  • 1 answers

Y Music 1 year, 8 months ago

The distance between the points (0, 2√5) and (-2 √5, 0) is
  • 2 answers

_Jass_ Mahey_ 1 year, 8 months ago

√16

Sahil Singh 1 year, 8 months ago

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  • 5 answers

Maya Shukla 1 year, 7 months ago

Answer hai -10

_Jass_ Mahey_ 1 year, 7 months ago

By joining B and D. You will get two triangles AND and BCD. Now the area of ∆ABD = 1/2 (-5(-5-5)+(-4) (5-7) +4(7+5) = 1/2(50+8+48) =106/2=53square units Also, the area of ∆BCD=1/2(-4(-6-5) -1(5+5) +4(-5+6) =1/2(44-10+4) =19 square units So, the area of quadrilateral ABCD=53+19=72square units [Note:to find thr area of a polygon, we divide it into triangular regions, which have no common area of these regions. ]

Priyom Shah 1 year, 8 months ago

-10

Sahil Singh 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

Few rules to keep homework help section safe, clean and informative.
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Remember the goal of this website is to share knowledge and learn from each other. Ask questions and help others by answering questions.

Vettri Vel 1 year, 8 months ago

Don't know that is the answer
  • 2 answers

Rishika Kabra 1 year, 8 months ago

Sin²a+ cos²a)²= (sin²a)²+ (cos²a)²+2 sin²a cos²a=1 Sin⁴a+cos⁴a= 1-2sin²a cos²a 1-2 sin²a cos²a/1-2sin²a cos²a=1 1=1 LHS= RHS hence proved

Rishika Kabra 1 year, 8 months ago

(Sin²a+ cos²a)²= (sin²a)²+ (cos²a)²+2 sin²a cos²a
  • 1 answers

Ankit Class 1 year, 8 months ago

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  • Don't use this platform for chatting, social networking and making friends. This platform is meant only for asking subject specific and study related questions.
  • Be nice and polite and avoid rude and abusive language. Avoid inappropriate language and attention, vulgar terms and anything sexually suggestive. Avoid harassment and bullying.
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  • 1 answers

Preeti Dabral 1 year, 8 months ago

Let’s consider the number of 20 rupee notes to be x
And the number of 5 rupee notes be y

Then, according to the given conditions, we have

20x+5y=380     … (i) and

5x+20y=380−60

⇒5x+20y=320     … (ii)

Now, multiplying eq(i) by 4 and subtracting with eq(ii), we get

(80x+20y)−(5x+20y)=1520−320

⇒75x=1200

{tex}\begin{aligned} & \Rightarrow \mathrm{x}=\frac{1200}{75} \\ & \Rightarrow \mathrm{x}=16 \end{aligned}{/tex}

On substituting the value of x in eq(i), we get

20(16)+5y=380

⇒320+5y=380

⇒5y=380−320=60

{tex}\begin{aligned} & \Rightarrow y=\frac{60}{5} \\ & \Rightarrow y=12 \end{aligned}{/tex}

Therefore, 

The number of 20 rupee notes =16 and 

The number of 5 rupee notes =12

  • 1 answers

Preeti Dabral 1 year, 8 months ago


Given A circle with centre O and an external point T and two tangents TP and TQ to the circle, where P, Q are the points of contact.
To Prove: {tex}\angle{/tex}PTQ = 2{tex}\angle{/tex}OPQ
Proof: Let {tex}\angle{/tex}PTQ = {tex}\theta{/tex}
Since TP, TQ are tangents drawn from point T to the circle.
TP = TQ
{tex}\therefore{/tex} TPQ is an isoscles triangle
{tex}\therefore{/tex} {tex}\angle{/tex}TPQ = {tex}\angle{/tex}TQP = {tex}\frac12{/tex} (180o - {tex}\theta{/tex}) = 90o - {tex}\fracθ2{/tex}
Since, TP is a tangent to the circle at point of contact P
{tex}\therefore{/tex} {tex}\angle{/tex}OPT = 90o
{tex}\therefore{/tex} {tex}\angle{/tex}OPQ = {tex}\angle{/tex}OPT - {tex}\angle{/tex}TPQ = 90o - (90o{tex}\frac12{/tex} {tex}\theta{/tex}) = {tex}\fracθ2{/tex}= {tex}\frac12{/tex}{tex}\angle{/tex}PTQ
Thus, {tex}\angle{/tex}PTQ = 2{tex}\angle{/tex}OPQ

  • 1 answers

Raghav Soni 1 year, 8 months ago

Sec^2

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