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  • 3 answers

Mahaswetha Prathvirajan 2 years, 5 months ago

1/2

Bhuvana.A Bhuvana 2 years, 5 months ago

0.5

Bhuvana.A Bhuvana 2 years, 5 months ago

What's the question sir
  • 0 answers
  • 2 answers

Utkarsh Mishra 2 years, 5 months ago

Book hai to app pr kya ker raha

Madhur Sardiwal 2 years, 5 months ago

Book mein h dekhle
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  • 4 answers

Jigyasa Sen 2 years, 5 months ago

(2+√3)(2-√3) here we can apply the identity of (a+b)(a-b) = a²-b² So, (2+√3)(2-√3) = (2)²-(√3)² Which means , 4-3 =1 [ here (√3)² = √3×√3 = 3 ] Also,1 is a rational no. as it is in the form of p/q. [ 1/1 ] Hence, (2+√3)(2-√3) is a rational number.

Niraj Kumar 2 years, 5 months ago

Rational number

Srijoy Roy 2 years, 5 months ago

Rational number

Rudrakshi Thakur 2 years, 5 months ago

Ans is 1
  • 2 answers

Muskaan Syed 2 years, 5 months ago

O. 375

Bhuvana.A Bhuvana 2 years, 5 months ago

2.666
  • 1 answers

Muskaan Syed 2 years, 5 months ago

Let's assume that √2 + √5 is a rational number. √2+√5=a/b Sq. On both sides =2+5+2√10= a^2/b^2 2√10=a^2/b^2 -7 2√10=a^2-7/b^2. √10=a^2-7/2b^2 . It's a fact that √10 is irrational. Hence our assumption that √2+√5 is rational is incorrect..... Hence, √2+√5 is irrational
  • 1 answers

B 01 Rojalin Behera 2 years, 5 months ago

Let assume that √2 is rational So, √2=a/b (a and b are positive co-prime number and b is not equal to 0) i.e. HCF (a,b)=1 b√2=a Squaring both the sides, we get (b√2)^2=a^2 =2b^2=a^2....(i) =b^2=a^2/2 =a^2/2 (if P is a prime number, if P divides a^2 then P divides a) =a/2 So, a=3c for some integer c Putting a=2c in equation (i) 2b^2=(2c)^2 =2b^2=4c^2 =b^2=2c^2 =b^2/2=c^2 =b^2/2 (If P is a prime number, if P divides a^2 then P divides a) =b/2 So, a and b have another prime factor 2 But this contradicts the fact that a and b are co-prime number. This contradiction has arisen due to our incorrect assumption. So, √2 is an irrational number. Hence, proved.
  • 1 answers

Sourav Singh 2 years, 5 months ago

-0.133974596
  • 3 answers

Sourav Singh 2 years, 5 months ago

α2+β2=a2b2−2ac

Ashish Ashish 2 years, 5 months ago

Paper to easy hota hai ya hard

Ashish Ashish 2 years, 5 months ago

Sir mai 10th compartment kar rha hu
  • 1 answers

B 01 Rojalin Behera 2 years, 5 months ago

6=2×3 72=2×2×2×3×3 120=2×2×2×3×5 HCF(6,72,120)=2×3 =6 LCM(6,72,120)=2^3×3^2×5 =8×9×5 =360
  • 2 answers

Sourav Singh 2 years, 5 months ago

Let x^2 =t then the given equation reduces to t^2+4t+6=0 D=b^2 −4ac D=(4)^2−4(6)(1) D=16−24=−8 D<0 Discriminant is less than zero,so the given equation has imaginary roots.  As all the 3 terms in this polynomial are all positive, this polynomial can never become zero for real values of x. Hence, the given polynomial has no real

Parv Jain 2 years, 5 months ago

Let x^2 =t then the given equation reduces to t^2+4t+6=0 D=b^2 −4ac D=(4)^2−4(6)(1) D=16−24=−8 D<0 Discriminant is less than zero,so the given equation has imaginary roots.  As all the 3 terms in this polynomial are all positive, this polynomial can never become zero for real values of x. Hence, the given polynomial has no real zeros.
  • 2 answers

Yukti - 2 years, 5 months ago

Prime factors=3²*5²*17

Shreya Agnihotri 2 years, 5 months ago

3×3×5×5×17
  • 1 answers

Parv Jain 2 years, 5 months ago

16ⁿ = (2×2×2×2)ⁿ Prime factorisation of 16ⁿ does not contain the prime factor 5. Therefore, 16ⁿ cannot end with digit 0 for any natural number n
  • 1 answers

Mayank 1234 2 years, 5 months ago

Hi
  • 1 answers

Shivam Kumar 2 years, 5 months ago

Let, assume that ✓17 is rational number. We will prove it by contradiction ✓=p/q, ( where p and q are coprime integer & q does not = 0) Squaring on both sides (✓17)2 = (p/q)2 17= p2/q2 P2 = 17 q2 < first equation Here 17 divide p and 17 divide p2 also P2/17= c , ( where c is any positive integer) P2 = 17c Squaring on both sides P2 = 289c2 < second equ From 1 and 2 17c = 289 c2 c = 17 c2 17 divide c and 17 divide c2 also We can observe that 17 is common factor of p and q This contradict the fact that p and q are coprime So, our assumption that✓17 is rational is wrong Hence, proved that ✓17 is irrational
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