 don’t see anything wrong with that. Do you think people will judge me?
-Mom, you know very well that in the West, in Scotland, where we live, for example, no one will judge you. Here people love their dogs, take pride in them and do everything humanly possible to give them a wonderful life. You also know that in other countries people are not as open-minded. They will say that you could have raised a child without knowing that you already have one, but he is already 26 years old. Others may say that you could donate money to poor children, sick people or charities. How do they know you’re already doing all this?
-You’re a very smart dog, Bruno. Whatever we do, some people will judge us anyway. Others may love us. Maybe they will be happy to see us happy.
-Don’t think about it, Mom. We have no time to waste with such a philosophy. We have to live. Let’s play, let’s run, let’s be happy. One day you will look back and notice that you have worried about things that don’t really matter.
-I feel sad, Bruno, although I shouldn’t have any reason. Life with two dogs and the love of my husband and son should be enough for me. But sometimes I get nostalgic. Sometimes I miss those who are gone. I miss the time when I wasn’t worried.
-Leave sadness aside, Mommy.  Make me a star, Mom! I don’t want to be a star, but maybe that will happen!
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Q: Polynomials : $p(z)=(z-r)q(z)$ Theorem : Let $p$ be a polynomial of degree $n\geq 1$, with leading co-efficient $1$, and let $r$ be a roof of $p$. Then  $p(z)=(z-r)q(z)$, where $q$ is a polynomial of degree $n-1$, with leading co-efficient $1$. The proof is given : Let $p(z)$ have the form $$p(z)=z^n +a_1z^{n-1}+\cdots a_{n-1}z+a_n$$
and let $c$ be any complex number. Then $$p(z)-p(c)=(z^n - c^n)+a_1(z^{n-1}-c^{n-1})+\cdots+a_{n-1}(z-c)=(z-c)q(z)$$
where $q$ is the polynomial given by $$q(z)=z^{n-1} + cz^{n-2}+c^2z^{n-3}+\cdots+c^{n-1}$$$$+a_1(z^{n-2}+cz^{n-3}+\cdots+c^{n-2})+\cdots+a_{n-1}$$
Where is this formula for $q$ derived from? I think with this theorem, one can factor polynomials and solve their roots - provided we are able to guess at least one root $r$. But the problem is we need to find $q$. How can I compute $q$ for, lets say this polynomial : $z^3 -3z^2 +4$?

A: Have you not learned polynomial long division? It works almost exactly like long division in arithmetic:
$$\require{enclose}\begin{array}{r}
z^2-\phantom 0z-2\\[-3pt]
z-2\enclose{longdiv}{z^3-3z^2 + 0z + 4}\\[-3pt]
\underline{z^3-2z^2\phantom {\;\;+0z+4}}\\[-3pt]
-z^2+0z+4\\[-3pt]
\underline{-z^2+2z\phantom{+4\;\,}}\\[-3pt]
-2z+4\\[-3pt]
\underline{-2z+4}\\[-3pt]
0
\end{array}$$
So $z^3 -3z^2 + 4 = (z-2)(z^2 -z-2)$.

*

*When you write out the division, put in terms for every power of $z$ in the dividend, as I did by adding "$+0z$". You will need that space eventually.

*Take the ratio of the leading term of the dividend to the leading term of the divisor. In this case that is $\frac {z^3}z = z^2$. Write this result on top as the first term of the quotient.

*Multiply the divisor by the just-found quotient term and write the result underneath the dividend, lining up the terms by degree.

*Subtract and write the result below the line. This is the remainder.

*If the remainder is still of equal or higher degree than your divisor, it becomes your new dividend. Repeat the process to get the next term in the quotient.

*Continue until the remainder is of lower degree than the divisor ($0$ is of lower degree than anything other than itself).

This works for any polynomial dividend and divisor. But if the divisor is of degree $1$, then there is a shortcut version called synthetic division that does the same thing, but with much less writing.
As for finding that first root: There is a trick called the Rational Root Theorem. This is great for math homework, because the teacher can carefully construct examples where you can use the rational root theorem to find roots and divide them out, thus giving you good practice in larger degree polynomials and their behavior. It also has some number theory implications.
But for "real world" problems (ones that were not carefully constructed to be easy to solve), the rational root theorem is of practically no value, rarely ever giving you an actual root. There for degrees higher than $4$, you generally have to use approximation techniques to find approximate roots (generally this is easier than using the $3$rd and $4$th degree versions of the quadratic formula as well).
Tell me a little bit about your background – how did you get to where you are today?
I am Cynthia Tenggara and graduated from Pelita Harapan University. I already worked for some companies before starting my journey as an entrepreneur.
How I get to where I am today is a long journey, the last company that I worked for is Groupon Disdus. During that period, I experienced difficulties in finding a good and affordable vendor for my lunch since I am a picky eater. I also learned about online business – on how the company could grow within two years. I realized huge potential of online business in Indonesia.
To fill in the gaps, I decided to quit my job and tried to turn my business idea into a validated business. That was the time, I built Berrykitchen.
There have been plenty challenges that I had to face when starting Berrykitchen. I struggle trying to get my business off the ground. While I made and lost a lot of money, each success or failure always led me to learn something new. I learned from my failings and tried to be better every single day. Now, it is still a long journey for Berrykitchen but we always maintain to improve our product and services every time.
What’s the most exciting thing you’re working on right now?
Managing my team at Berrykitchen. I used to manage 7 college graduates only when I started my business. Now, I have to manage hundreds of employees with various education background and many of them are not college graduate. Every person requires a different approach. It is very exciting and challenging at the same time. Also I need to catch up with various new technology trends regularly to track and monitor customer satisfaction and to keep our customers happy.
What is the most important lessons you have learned from your business life?
I found to make money and to run a small business takes a lot of energy and requires a tremendous amount of time.
People always look glamorous side of starting and running a small business; magazines cover, talk shows, interview etc, but inside, it’s a painful. It is a long and challenging journey to build something out of nothing. That’s why having a right team is really really helpful. I am grateful to have my team.
What do you love the most about yourself?
I am stubborn when people say that I can’t. It encourages me