GAMEMASTERX40

The limit of the expression \(\lim _{h\to 0}\left(\frac{1}{\sqrt{7+h}+\sqrt{7}}\right)\)is \(\frac{1}{2\sqrt{7}}\).

The answer to the math problem is 1/(2√7).

(9(3))^(2/3) + (2(4))^(2/3) + (-1)^(2/3)

8 + 4 + 1 = 14

The answer to this math problem is 14.

Here is a link to the solution!

For the given angle x​ in the triangle given in the graph

Hypotenuse: 5

Adjacent: 3

Opposite: 4

Answers:

sin x = 4/5

cos x = 3/5

tan x = 4/3

cot x = 3/4

sec x = 5/3

csc x = 5/4

I found the right calculator online that I needed to give me the correct answer I was looking for to my math problem.

What do you mean reposted? This post is a different math problem.

I'm back needing help! I still have my account here to use.

So my first answer was incorrect for not knowing that this problem takes a different approach to solving it. Right then, I will look at this over to learn my mistakes and try again. Thanks again for your efforts, my fellow user! 

Thank you so much for your help and clarification, my fellow users! I might understand how to this now, so I will try this on my own and come back to see if I got it right. Again, probability in math isn't my best subject on the topic that I can do, so I would like to learn this in every step.