Mister Exam

x*ln(y) equation

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v

Numerical solution:

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The solution

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x*log(y) = 0
$$x \log{\left(y \right)} = 0$$
Detail solution
Given the equation
$$x \log{\left(y \right)} = 0$$
$$x \log{\left(y \right)} = 0$$
Let's divide both parts of the equation by the multiplier of log =x
$$\log{\left(y \right)} = 0$$
This equation is of the form:
log(v)=p

By definition log
v=e^p

then
$$y = e^{\frac{0}{x}}$$
simplify
$$y = 1$$
The graph
Rapid solution [src]
y1 = 1
$$y_{1} = 1$$
y1 = 1
Sum and product of roots [src]
sum
1
$$1$$
=
1
$$1$$
product
1
$$1$$
=
1
$$1$$
1