hectictar

Hmmm....this question looks familiar.......

I'm sure there are people here who can help. :)

Can you give an example of one of your problems?

The mode is the number that occurs the most often in a list of numbers.

John's times: 648 596 575 628 605 609 565

No number appears more times than any other, so there is no mode for John's data.

Lukes times: 542 481 469 502 449 481 532

The number 481 appears the most times in the list, so the mode of Luke's data is 481.

\((10^{10})^{100}\)

When you raise an exponent to an exponent, multiply the exponents.

\(= 10^{10*100} \\ = 10^{1,000}\)

And 10^1,000 is a 1 with 1,000 zeros after it. I'm not going to type all that lol.

I'm hungry! I'm waiting for my mom to get back from the grocery store so I can eat some spongebob macaroni and cheese! 

n + 10 = 40

Subtract 10 from both sides.

n = 40 - 10

n = 30

Replace "n" with 30, since n = 30.

n - 25

30 - 25 = 5

\(2\frac{3}{4} / 2 \\=\frac{11}{4} / 2 \\= \frac{11}{4}*\frac{1}{2} \\= \frac{11}{8}=1\frac{3}{8}\)

\(\log_{10} 64 \approx 1.806179974\)

Customers will pay 100% of $35 plus 6% of $35 as sales tax.

That is 106% of $35

= 1.06 × $35

= $37.10

I remember this question. Here: