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HSC Commerce (English Medium) १२ वीं कक्षा - Maharashtra State Board Question Bank Solutions

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Determine the truth value of the following statement.

x + y = 0 is the equation of a straight line if and only if y2 = 4x is the equation of the parabola.

[1] Mathematical Logic
Chapter: [1] Mathematical Logic
Concept: undefined >> undefined

Determine the truth value of the following statement.

It is not true that 2 + 3 = 6 or 12 + 3 =5

[1] Mathematical Logic
Chapter: [1] Mathematical Logic
Concept: undefined >> undefined

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Assuming the following statement.
p : Stock prices are high.
q : Stocks are rising.
to be true, find the truth value of the following.

Stock prices are not high or stocks are rising.

[1] Mathematical Logic
Chapter: [1] Mathematical Logic
Concept: undefined >> undefined

Assuming the following statement.
p : Stock prices are high.
q : Stocks are rising.
to be true, find the truth value of the following.

Stock prices are high and stocks are rising if and only if stock prices are high.

[1] Mathematical Logic
Chapter: [1] Mathematical Logic
Concept: undefined >> undefined

Assuming the following statement.
p : Stock prices are high.
q : Stocks are rising.
to be true, find the truth value of the following.

If stock prices are high then stocks are not rising.

[1] Mathematical Logic
Chapter: [1] Mathematical Logic
Concept: undefined >> undefined

Assuming the following statement.
p : Stock prices are high.
q : Stocks are rising.
to be true, find the truth value of the following.

It is false that stocks are rising and stock prices are high.

[1] Mathematical Logic
Chapter: [1] Mathematical Logic
Concept: undefined >> undefined

If p, q, r are statements with truth values T, T, F respectively determine the truth values of the following.

(p ∧ q) → ∼ p.

[1] Mathematical Logic
Chapter: [1] Mathematical Logic
Concept: undefined >> undefined

If p, q, r are statements with truth values T, T, F respectively determine the truth values of the following.

p ↔ (q → ∼ p)

[1] Mathematical Logic
Chapter: [1] Mathematical Logic
Concept: undefined >> undefined

If p, q, r are statements with truth values T, T, F respectively determine the truth values of the following.

(p ∧ ∼ q) ∨ (∼ p ∧ q)

[1] Mathematical Logic
Chapter: [1] Mathematical Logic
Concept: undefined >> undefined

If p, q, r are statements with truth values T, T, F respectively determine the truth values of the following.

∼ (p ∧ q) → ∼ (q ∧ p)

[1] Mathematical Logic
Chapter: [1] Mathematical Logic
Concept: undefined >> undefined

If p, q, r are statements with truth values T, T, F respectively determine the truth values of the following.

∼ [(p → q) ↔ (p ∧ ∼ q)]

[1] Mathematical Logic
Chapter: [1] Mathematical Logic
Concept: undefined >> undefined

Find `dy/dx` if, y = `sqrt(x + 1/x)`

[3] Differentiation
Chapter: [3] Differentiation
Concept: undefined >> undefined

Find `"dy"/"dx"` if, y = `root(3)("a"^2 + "x"^2)`

[3] Differentiation
Chapter: [3] Differentiation
Concept: undefined >> undefined

Find `"dy"/"dx"` if, y = (5x3 - 4x2 - 8x)9 

[3] Differentiation
Chapter: [3] Differentiation
Concept: undefined >> undefined

In the following example, verify that the given function is a solution of the corresponding differential equation.

Solution D.E.
xy = log y + k y' (1 - xy) = y2
[8] Differential Equation and Applications
Chapter: [8] Differential Equation and Applications
Concept: undefined >> undefined

In the following example, verify that the given function is a solution of the corresponding differential equation.

Solution D.E.
y = xn `x^2(d^2y)/dx^2 - n xx (xdy)/dx + ny =0`
[8] Differential Equation and Applications
Chapter: [8] Differential Equation and Applications
Concept: undefined >> undefined

In each of the following examples, verify that the given function is a solution of the corresponding differential equation.

Solution D.E.
y = ex  `dy/ dx= y`
[8] Differential Equation and Applications
Chapter: [8] Differential Equation and Applications
Concept: undefined >> undefined

Determine the order and degree of the following differential equations.

Solution D.E.
y = 1 − logx `x^2(d^2y)/dx^2 = 1`
[8] Differential Equation and Applications
Chapter: [8] Differential Equation and Applications
Concept: undefined >> undefined

Determine the order and degree of the following differential equations.

Solution D.E
y = aex + be−x `(d^2y)/dx^2= 1`
[8] Differential Equation and Applications
Chapter: [8] Differential Equation and Applications
Concept: undefined >> undefined

Determine the order and degree of the following differential equations.

Solution D.E.
ax2 + by2 = 5 `xy(d^2y)/dx^2+ x(dy/dx)^2 = y dy/dx`
[8] Differential Equation and Applications
Chapter: [8] Differential Equation and Applications
Concept: undefined >> undefined
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