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N is not a letter in the Roman Numeral system.

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13y ago

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Has anyone worked for XLN Telecom?

Yes i am working in XLN Telecom as Senior Broadband Technical Support and this company rocks


What is the integral of lnx?

xln(x)-x


Integral of lnx?

Use integration by parts: int [ln(x)] = xln(x) - int(x/x) = xln(x) - x + c


What is XLN in roman numerals?

N is not a Roman numeral.


What is the derivative of y equals xln x?

(xlnx)' = lnx + 1


Integrate of ln x squared?

int(ln(x2)dx)=xln|x2|-2x int(ln2(x)dx)=x[(ln|x|-2)ln|x|+2]


Differentiate 3 log x?

*First off if we assume this log to be base 10 next we can use the product rule (d/dx (3)*logx+d/dx(logx)*3) 1.derivative of a constant is zero so that gives us 0*logx as our first term (simplifies to zero) next we have to differentiate logx that gives us 3*(1/xln(10)) so that leaves 0logx+3*(1/xln(10)) simplify...... 3/xln(10)


What is the integral of ln2?

Oh, dude, the integral of ln(2) is just xln(2) + C, where C is the constant of integration. It's like the cool kid at the party that just hangs out and doesn't really do much. So yeah, that's the integral of ln(2) for ya.


Solve ln y equals xln e?

ln is the natural logarithm. That is it is defined as log base e. As we all know from school, log base 10 of 10 = 1 just as log base 3 of 3 = 1, so, likewise, log base e of e = 1 and 1.x = x. so we have ln y = x. Relace ln with log base e, and you should get y = ex


How do you Differentiate and Integrate y equals 3 to the power of x?

dy/dx = 3^x * ln(3)integral = (3^x) / ln(3)To obtain the above integral...Let y = 3^xln y = x ln 3y = e^(x ln 3)(i.e. 3^x is the same as e^(x ln 3) ).The integral will then be 3^x / ln 3 (from linear composite rule and substitution after integration).


How could one access a small business phone service in the UK?

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What is a logarithmic function?

A logarithm is an exponent.Assume 1 &ne; a > 0 and x > 0Definition of Logarithmic Function with base a:y = logax &harr; ay = xln(ay) = ln x = y ln ay = ln x/ln aDefinite logax = ln x/ln aProperties:The domain of f is all positive real numbers.The range of f is all positive real numbers.f(1) = 0f is an increasing function when a > 1 and decreasing if 0 < a < 1. From the definition of logarithm, it's obvious thatf(x) = logax and f(x) = ax are inverse functions.