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  • 1 answers

Neha Sirur 6 years, 11 months ago

1/sin sq is cosec sq......hence cot sq - cosec sq= -1......according to the identity
  • 2 answers

Amaan Sheikh 6 years, 11 months ago

(a2+b2)^2-2a^2b^2

Chetna Pandey ? 6 years, 11 months ago

Not in syllabus of class 10th.. ..
  • 1 answers

Ahere Kashinath 6 years, 11 months ago

By using the formula of area of triangle 1/2{(x1(y2-y3)+x2(y3-y1)+x3(y1-y2)}. Area of triangle=0{because points are collinear}. We get the value of x.
  • 1 answers

Chhavi Sharma 6 years, 11 months ago

a=24 d=-3 a(n) =0 0=a+(n-1)d 0=24+(n-1)×-3 -24/-3=(n-1) 8+1=n n=9
  • 1 answers

Baamaa'S Beta 6 years, 11 months ago

CosA 1+sinA ---------- + ----------- = 2secA 1+ SinA cos A cos^2 + (1+sinA)^2 -------------------------- (1+sinA)(cosA) Cos^2 + 1+ sin^2 +2sinA ---------------------------------------- (1+sinA)(cosA) 2(1 + SinA) ------------------- (+sinA)(cosA) =2/cosA =2secA ♡♡♡
  • 1 answers

Ruhi Fatima 5 years, 2 months ago

I don't now the answer
  • 2 answers

S.P Singh 6 years, 11 months ago

After now it will be 132+639=771

S.P Singh 6 years, 11 months ago

A = 3
n = 54
d = 12
we know that
a + ( n - 1 ) d
= 3 + ( 54 - 1 ) 12
= 3 + 53 × 12
= 3 + 636
= 639
Now
32 + 639 = 771
771 = 3 + (n - 1) 12
768/12 + 1 = n
64 + 1 = n
n = 65
Therfore 65th term term 132 more than 54th term.
  • 1 answers

Gaurav Seth 6 years, 11 months ago

Guess the question is incomplete.

The solution is as per this question:

Question:AD is an altitude of an equilateral triangle ABC. On AD as a base,another equilateral triangle ADE is constructed.Prove that area(ADE):area(ABC)=3:4.

<hr />

We have,
ΔABC is an equilateral triangle
Then, AB = BC = AC
Let, AB = BC = AC = 2x
Since, AD ⊥ BC then BD = DC = x
In ΔADB, by Pythagoras theorem

By area of similar triangle theorem

  • 2 answers

Gaurav Seth 6 years, 11 months ago

Given,

3x - y = 3,.............(i)

9x - 3y = 9............(ii)

Harshit Khandelwal 6 years, 11 months ago

It has Infinite many Solutions
  • 1 answers

Devyansh Joshi 45 6 years, 11 months ago

Sec + tan = p ..(1) Using identity sec^-tan^=1 (sec + tan)+(sec- tan)=1 P+(sec - tan)=1 sec-tan=1/p ...(2) Adding(1)&(2)... sec +tan+sec-tan= p+1/p 2sec=p^+1/0 sec= p^+1/2p Put this value in (1) ... P^+1/2p+tan=p tan =p-(p^+1/2p) = 2p^-p^-1/2p =p^-1/2p ( cot = 1/tan = 2p/p^-1) cot = cosec/sec = 2p/p^-1/p^+1/2p =2p/p^-1×p^+1/2p (reciprocal)...... = p^+1/p^-1 ans......
  • 1 answers

Kabir Gurjar (Up-17) 6 years, 11 months ago

Bhai u 0(zero) hai ya theta
  • 1 answers

Dad'S Angel? 6 years, 11 months ago

Nth term is 1/4. But i m not sure it is rgt or wrong ...
  • 3 answers

Akshita Khandelwal 6 years, 11 months ago

ratio is 1:1 nd m =2

Kratika Nyati 6 years, 11 months ago

Maybe 0

Dad'S Angel? 6 years, 11 months ago

Value of M is 1
  • 2 answers

Akshita Khandelwal 6 years, 11 months ago

- 32 is the answer

Dad'S Angel? 6 years, 11 months ago

-32
  • 1 answers

Sia ? 6 years, 4 months ago

Check notes for formulae : https://mycbseguide.com/cbse-revision-notes.html

  • 1 answers

Ashish Kumar 6 years, 11 months ago

n=3,5,7,9..... So on, any odd no. Except 1
  • 4 answers

Puja Sahoo? 6 years, 11 months ago

In the mathematics section , apko jo bhi chapter ka solution chahiye, choose the chapter and then choose ncert solutions............

Jot Virk?♠ 6 years, 11 months ago

Iss app pr mil jayege.. ??? solid wale formulae which help u in ur formula learning process of all chapters

Shivanshu Ladgotra 6 years, 11 months ago

We r not free check from net

Puja Sahoo? 6 years, 11 months ago

Available in this app.........
  • 2 answers

Anushk Gupta 6 years, 11 months ago

Sorry for wrong answer

Anushk Gupta 6 years, 11 months ago

Cos A minus sin a is equal to 1 square in both side cos square A + sin square A
  • 2 answers

Dipti Singh 6 years, 11 months ago

You should try question from sample paper

Sarthak Paliwal 6 years, 11 months ago

You must learn all theorms and proof then it will become to easier to solve
  • 1 answers

Abhishek Jain 6 years, 11 months ago

√(-1-7)² + (8-4)² √64+16 √80 4√5

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