The classic McNugget problem states: Chicken McNuggets can be purchased in quantities of 6, 9, and 20 pieces. You can buy exactly 15 pieces by purchasing ...

Here is the question: $$\frac{\sqrt{10+\sqrt{1}}+\sqrt{10+\sqrt{2}}+\cdots+\sqrt{10+\sqrt{99}} }{\sqrt{10-\sqrt{1}}+\sqrt{10-\sqrt{2}}+\cdots+\sqrt{10-\sq...

General definition of System of Linear Equations says that "If The system has a unique solution, It has independent set of Equations" Consider the system ...

So here is the problem I'm working with $$\int\sqrt{1-\cos2x}~dx$$ I'm assuming that I'll need to use the trig identity $2\sin^2x=1-\cos2x$...

I have 6 items and want to know how many combinations are possible in sets of any amount. (no duplicates) e.g. It's possible to have any of the follo...

I have to find a number of 5-regular non isomorphic graphs with 8 vertices. I just want to check if the answer is 2? My logic is to draw cycles $C_5+C_3$ ...

I am trying to find the relation between the number of nodes and the number of connections possible. So if there are $0$ nodes, that means $0$ connections...

Could anyone provide and explain some drawbacks and benefits of the method of false position against say newtons method. I know one of benefits is that it...

A sequence of random variables $\{X_n\}$ converges to $X$ in probability if for any $\varepsilon > 0$, $$P(|X_n-X| \geq \varepsilon) \rightarrow 0$$ Th...

Does there exist an even polynomial (i.e. $f(-x)=f(x)$ for all $x$) that has at least one odd power of $x$?