Reincarnation Mushroom: Rule the Apocalypse from the Nuclear Bomb Silo

Shouldn't the main body of mushrooms be mycelium?

Let's take question 6 as an example to break down the complete analytical logic for you. This question is a typical question type in which a piecewise function has a limit at the piecewise point and the value of the function is inversely calculated: Question 6 review Assume the function f(x)=\begin{cases} ae^x, & x<0 \\ ax+2, & x>0 \end{cases}, with a limit at x=0, find the value of f(-1). Detailed analysis steps 1. Clarify the core rules: necessary and sufficient conditions for a function to have a limit at a certain point The necessary and sufficient conditions for the existence of the limit of the function at x \to x_0 are: both the left limit and the right limit exist, and their values are equal. The segmentation point of this question is x=0. The function is not directly defined at x=0, but the question states that "there is a limit at x=0", which is equivalent to the left limit = right limit when x \to 0. 2. Calculate the left limit of x \to 0^- x \to 0^- means "x approaches 0 infinitely from the direction less than 0". In this case, the expression corresponding to x<0 in the piecewise function f(x)=ae^x must be used: \lim_{x \to 0^-} f(x) = \lim_{x \to 0^-} ae^x The exponential function e^x is a continuous function. If you directly substitute x=0, you get e^0=1. Therefore, the left limit result is: \lim_{x \to 0^-} ae^x = a \cdot e^0 = a 3. Calculate the right limit of x \to 0^+ x \to 0^+ means "x approaches 0 infinitely from the direction greater than 0". In this case, the expression corresponding to x>0 in the piecewise function must be used, f(x)=ax+2: \lim_{x \to 0^+} f(x) = \lim_{x \to 0^+} (ax+2) The linear function is a continuous function. If we directly substitute x=0, we get: \lim_{x \to 0^+} (ax+2) = a\cdot0 + 2 = 2 4. Use the conditions for the existence of limits to solve parameter a Because the function has a limit at x=0, the left limit = the right limit, that is: a = 2 5. Substitute parameters to calculate the objective function value f(-1) The x=-1 to be calculated satisfies x<0, so use the expression f(x)=ae^x corresponding to x<0, and substitute the already calculated a=2 and x=-1 into: f(-1) = 2 \cdot e^{-1} = \frac{2}{e}

Give yourself a score first

Let me give it five stars first. The protagonist is too kind. Others burned his house and wanted him to die. He still takes care of those "mortals". Not to mention tying up a few humans and using them as human shields or simply threatening them. The mycelium in the power plant was burned anyway. It's okay to just change the mycelium that will definitely be eliminated by humans into poisonous mushrooms and release poisonous gas as a bath in the paradise.

Generally [eat melon], it is highly recommended to strengthen the protagonist, the ones that are disabled are almost the same as those that are not enabled [eat melon]

He also trusts people when he meets them. He first reveals that he is not a human being (even if it is regarded as a joke), and then lets them break into his core energy area and touch it (aren't your six mushroom bodies hanging on it)? He ran away. In Chapter 21, he directly pulled out the mushrooms growing on the protagonist's body and ate them without permission, and let others eat his own soldiers (can't you stand firm in the novel about alien beasts?)

It's not too toxic yet, and the plot is light and novel. As long as it keeps updating, I will keep following it [smile], have you received it? Author [smile]

It's very good. It feels like it's in the microscopic world. But if it develops a little slower but develops very well, it will be very interesting.

I want to see a breeding type protagonist

Can lolita be mass-produced? [Smile]