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HSC Commerce: Marketing and Salesmanship १२ वीं कक्षा - Maharashtra State Board Important Questions for Mathematics and Statistics

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Mathematics and Statistics
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If x cos(a+y)= cosy then prove that `dy/dx=(cos^2(a+y)/sina)`

Hence show that `sina(d^2y)/(dx^2)+sin2(a+y)(dy)/dx=0`

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Second Order Derivative

Find `dy/dx if x^3 + y^2 + xy = 7`

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Implicit Functions

Find `"dy"/"dx"` ; if x = sin3θ , y = cos3θ

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Implicit Functions

Find `"dy"/"dx"` ; if y = cos-1 `("2x" sqrt (1 - "x"^2))`

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Implicit Functions

Differentiate e4x + 5 w.r..t.e3x

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Implicit Functions

If x7 . y9 = (x + y)16 then show that `"dy"/"dx" = "y"/"x"`

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Second Order Derivative

Find `(dy)/(dx) , "If"   x^3 + y^2 + xy = 10`

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Implicit Functions

Find `(dy)/(dx)` if `y = sin^-1(sqrt(1-x^2))`

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Implicit Functions

If `x^3y^5 = (x + y)^8` , then show that `(dy)/(dx) = y/x`

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Second Order Derivative

Differentiate tan-1 (cot 2x) w.r.t.x.

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Implicit Functions

If x = tan-1t and y = t3 , find `(dy)/(dx)`.

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Implicit Functions

Discuss extreme values of the function f(x) = x.logx

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Implicit Functions

If ex + ey = ex+y, then show that `"dy"/"dx" = -e^(y - x)`.

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Implicit Functions

Find `dy/dx`if, y = `(x)^x + (a^x)`.

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: The Concept of Derivative >> Derivatives of Logarithmic Functions

Find `"dy"/"dx"`, if x = e3t, y = `"e"^((4"t" + 5))`

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Parametric Functions

If x = `(4t)/(1 + t^2),  y = 3((1 - t^2)/(1 + t^2))` then show that `dy/dx = (-9x)/(4y)`.

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Parametric Functions

If x = t . log t, y = tt, then show that `dy/dx - y = 0`.

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Parametric Functions

If y = elogx then `dy/dx` = ?

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: The Concept of Derivative >> Derivatives of Logarithmic Functions

If y = 2x2 + 22 + a2, then `"dy"/"dx" = ?`

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: Derivatives of Composite Functions - Chain Rule

If y = log `("e"^"x"/"x"^2)`, then `"dy"/"dx" = ?` 

Appears in 1 question paper
Chapter: [3] Differentiation
Concept: The Concept of Derivative >> Derivatives of Logarithmic Functions
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