Class 12th

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New answer posted

a year ago

0 Follower 5 Views

R
Raj Pandey

Contributor-Level 9

o   Let the number of atoms of element A be N.

o   Tetrahedral voids = 2N.

o   Atoms of element M = (2/3) * 2N = 4/3 N.

o   The ratio M : A is (4/3 N) : N, which simplifies to 4:3.

o   So, the formula of the compound is M? A?

New answer posted

a year ago

0 Follower 6 Views

V
Vishal Baghel

Contributor-Level 10

The equation of a plane parallel to x - 2y + 2z - 3 = 0 is x - 2y + 2z + λ = 0.
The distance from the point (1, 2, 3) to this plane is 1.
|1 - 2 (2) + 2 (3) + λ| / √ (1² + (-2)² + 2²) = 1
|1 - 4 + 6 + λ| / √9 = 1
|3 + λ| / 3 = 1
|3 + λ| = 3
3 + λ = 3 or 3 + λ = -3
λ = 0 or λ = -6.

New answer posted

a year ago

0 Follower 29 Views

V
Vishal Baghel

Contributor-Level 10

1 = (2-1)¹ (The n is likely 1).
3? = (7-4)³ (This seems to be a pattern matching (a-b)^c).
4²? = (12-8)? ! = 4²?
The blank space must be (5-3)² = 2² = 4.

New question posted

a year ago

0 Follower

New answer posted

a year ago

0 Follower 4 Views

V
Vishal Baghel

Contributor-Level 10

Circle 1: x² + y² - 10x - 10y + 41 = 0
Center C? = (5,5).
Radius r? = √ (5² + 5² - 41) = √ (25+25-41) = √9 = 3.

Circle 2: x² + y² - 22x - 10y + 137 = 0
Center C? = (11,5).
Radius r? = √ (11² + 5² - 137) = √ (121+25-137) = √9 = 3.

Distance between centers d (C? , C? ) = √ (11-5)² + (5-5)²) = √ (6²) = 6.

Sum of radii r? + r? = 3 + 3 = 6.
Since the distance between the centers is equal to the sum of their radii, the circles touch externally at one point.

New answer posted

a year ago

0 Follower 2 Views

A
alok kumar singh

Contributor-Level 10

Linear: N? (azide ion)

Bent-shape: O? (ozone), NO? (nitrite ion), Cl? O (dichlorine monoxide)

New answer posted

a year ago

0 Follower 2 Views

A
alok kumar singh

Contributor-Level 10

1° amine: Forms a precipitate that is soluble in NaOH.

2° amine: Forms a precipitate that is insoluble in NaOH.

3° amine: No reaction.

New answer posted

a year ago

0 Follower 13 Views

V
Vishal Baghel

Contributor-Level 10

A function f (x) is continuous at x=1, so lim (x→1? ) f (x) = lim (x→1? ) f (x) = f (1).
Assuming a piecewise function like f (x) = { -x, x<1; ax+b, x1 } (structure inferred from derivative).
Continuity at x=1: f (1) = 1. a (1)+b = 1 => a+b=1.

The function is differentiable at x=1. The derivative of f (x) at x=1 from the left is -1. The derivative from the right is a.
So, a = -1. (The image has 2a = -1, which would imply a function like -x and ax²+b). Let's assume f' (x) = 2a for x>1.
2a = -1 => a = -1/2.

From a+b=1, b = 1 - a = 1 - (-1/2) = 3/2.
So, a = -1/2 and b = 3/2.

New answer posted

a year ago

0 Follower 4 Views

R
Raj Pandey

Contributor-Level 9

Please consider the following Image

 

New answer posted

a year ago

0 Follower 7 Views

A
alok kumar singh

Contributor-Level 10

Inversion of Sucrose:
C? H? O? (Sucrose) + H? O - (Invertase)-> C? H? O? (Glucose) + C? H? O? (Fructose)

Fermentation of Glucose:
C? H? O? (Glucose) - (Zymase)-> 2C? H? OH (Ethanol) + 2CO?

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