Q.111
ICAR AIEEA PG 2024 - Statistical Sciences
MCQ (Single Correct) +4 −1
If $\ln u = \frac{x^3 + y^3}{3x + 4y}$, then the value of $x\frac{\partial u}{\partial x} + y\frac{\partial u}{\partial y}$ is given by:
यदि $\ln u = \frac{x^3 + y^3}{3x + 4y}$ हो, तो $x\frac{\partial u}{\partial x} + y\frac{\partial u}{\partial y}$ का मान है:
Q.112
ICAR AIEEA PG 2024 - Statistical Sciences
MCQ (Single Correct) +4 −1
The solution of the initial value problem $\frac{dy}{dx} = -6xy; y(0) = 7$ is given by:
प्रारंभिक मान समस्या (initial value problem) $\frac{dy}{dx} = -6xy; y(0) = 7$ का हल है:
Q.113
ICAR AIEEA PG 2024 - Statistical Sciences
MCQ (Single Correct) +4 −1
The formula to solve simple nonlinear equation $f(x) = 0$ by Newton's Raphson Method is given by:
न्यूटन-रैफसन विधि (Newton-Raphson Method) द्वारा सरल अरैखिक समीकरण $f(x) = 0$ को हल करने का सूत्र है:
Q.114
ICAR AIEEA PG 2024 - Statistical Sciences
MCQ (Single Correct) +4 −1
If $A$ is any real number and $r$ is positive rational number, then the value of $\lim_{x \to +\infty} \frac{A}{x^r}$ is given by:
यदि $A$ कोई वास्तविक संख्या है और $r$ एक धनात्मक परिमेय संख्या है, तो $\lim_{x \to +\infty} \frac{A}{x^r}$ का मान है:
Q.115
ICAR AIEEA PG 2024 - Statistical Sciences
MCQ (Single Correct) +4 −1
If the interval of differencing being unity and $\Delta$ be the forward difference operator, then the value of $\Delta\left(\frac{2^x}{x!}\right)$ is given by:
यदि अंतरण अंतराल इकाई (unity, $h=1$) हो और $\Delta$ अग्रगामी अंतर संकारक (forward difference operator) हो, तो $\Delta\left(\frac{2^x}{x!}\right)$ का मान होगा:

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