gibsonj338

\(w\times f\)

\(wf\)

The area of a rectangle is \(a=l\times w\): \(a=area;\) \(l=length;\) \(w=width\)

\(l=5\sqrt2;\) \(w=2\sqrt3\)

\(a=5\sqrt2\times 2\sqrt3\)

\(a=10\sqrt6\)

\(a≈10\times 2.4494897427831781\)

\(a≈ 24.494897427831781\)

Another example of a repeating decimal does not necessarly have to have all numbers repeating.

Here are some examples:

\(0.1234444444444444444444444...\) (123 does not repeat but the 4 does repeat forever).  If you convert this repeating decimal to a fraction, you will get \(\frac{1111}{9000}\).

\(0.12345454545454545...\)(123 does not repeat but the 45 does repeat forever).  If you convert this repeating decimal to a fraction, you will get \(\frac{679}{5500}\).

Every job available uses math either directly or indirectly.

\(a=\pi\times{r}^{2}\)

\(a=area\)

\(\pi=pi\)

\(r=radius\)

There are three ways to solve this expression

Way One:

\(\frac{14}{6}\times\frac{24}{7}\)

\(\frac{336}{42}\)

\(8\)

Way Two:

\(\frac{14}{6}\times\frac{24}{7}\)

\(\frac{7}{3}\times\frac{24}{7}\)

\(\frac{168}{21}\)

\(8\)

Way Three:

\(\frac{14}{6}\times\frac{24}{7}\)

\(\frac{7}{3}\times\frac{24}{7}\)

\(\frac{1}{3}\times24\)

\(\frac{24}{3}\)

\(8\)

∞.  On my MacBook Pro I hold down the option key and then push the 5 key.  On a PC, hold down the ALT key and then push the 2 key, then the 3 key, and then the 6 key all on the num-lock keypad.

27 + 2 = 19?