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HSC Science (General) १२ वीं कक्षा - Maharashtra State Board Important Questions for Mathematics and Statistics

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Mathematics and Statistics
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Find the approximate value of sin (30° 30′). Give that 1° = 0.0175c and cos 30° = 0.866

Appears in 1 question paper
Chapter: [9] Applications of Derivatives
Concept: Approximations

Verify Lagrange’s mean value theorem for the function f(x) = `sqrt(x + 4)` on the interval [0, 5].

Appears in 1 question paper
Chapter: [9] Applications of Derivatives
Concept: Lagrange's Mean Value Theorem (LMVT)

Find the point on the curve y2 = 4x, which is nearest to the point (2, 1).

Appears in 1 question paper
Chapter: [9] Applications of Derivatives
Concept: Maxima and Minima

Find the approximate value of tan−1 (1.002).
[Given: π = 3.1416]

Appears in 1 question paper
Chapter: [9] Applications of Derivatives
Concept: Approximations

A box with a square base is to have an open top. The surface area of box is 147 sq. cm. What should be its dimensions in order that the volume is largest?

Appears in 1 question paper
Chapter: [9] Applications of Derivatives
Concept: Maxima and Minima

Evaluate : `int (sinx)/sqrt(36-cos^2x)dx`

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration by Substitution

Evaluate : `int_0^pi(x)/(a^2cos^2x+b^2sin^2x)dx`

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration by Substitution

Integrate : sec3 x w. r. t. x.

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration by Parts

If `int_(-pi/2)^(pi/2)sin^4x/(sin^4x+cos^4x)dx`, then the value of I is:

(A) 0

(B) π

(C) π/2

(D) π/4

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration by Parts

Show that:  `int1/(x^2sqrt(a^2+x^2))dx=-1/a^2(sqrt(a^2+x^2)/x)+c`

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration by Substitution

Evaluate :`intxlogxdx`

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration by Substitution

Prove that `int_a^bf(x)dx=f(a+b-x)dx.` Hence evaluate : `int_a^bf(x)/(f(x)+f(a-b-x))dx`

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration by Substitution

`int1/xlogxdx=...............`

(A)log(log x)+ c

(B) 1/2 (logx )2+c

(C) 2log x + c

(D) log x + c

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration by Parts

Evaluate : `int x^2/((x^2+2)(2x^2+1))dx` 

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration Using Partial Fraction

Find : `int((2x-5)e^(2x))/(2x-3)^3dx`

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration by Substitution

Evaluate: `int sqrt(tanx)/(sinxcosx) dx`

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration by Substitution

Evaluate: `∫8/((x+2)(x^2+4))dx` 

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration Using Partial Fraction

Evaluate : `∫(x+1)/((x+2)(x+3))dx`

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration Using Partial Fraction

Evaluate : `∫1/(3+2sinx+cosx)dx`

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration by Substitution

Evaluate: `int 1/(x(x-1)) dx`

Appears in 1 question paper
Chapter: [10] Indefinite Integration
Concept: Methods of Integration> Integration by Substitution
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