<em>Triangle ABC is a right triangle. The length of the legs are 3 in and 6 in, how long is the hypotenuse? (Round to the nearest tenth if necessary)</em>
When the two legs are given, the hypotenuse is found by using the Pythagorean Theorem, which states that:

In the theorem, a and b are the two legs, and c is the hypotenuse. Since you are given the length of the two legs, substitute it into the equation.


Now, you need to square both 3 and 6. When you square a number, you're basically multiplying the number by itself.

Substitute the numbers into the equation.

Add:

You're looking for the value of c, not c squared. To remove the square, you need to square root it.

Using a calculator, find the square root of 45.

The answer to your question is B) 6.7 inches.
2:3 is the answer. You simplify 6:9.
Answer:
Step-by-step explanation:
This is actually a very important question and it is very subtle. Let's just take an ordinary segment.
Suppose we have a segment that is this long
=========o=========
The segment up to the o is nine equal signs long.
The segment after the o is also nine equal signs long.
Here's the crunch. Since they are equal, the ratio is 1 to 1. The segment is divided in half.
Now take the second half of the question.
======o============
The left side of the o is 6 equal signs long.
The right side of the o is 12 equal signs long.
The ratio is 1:2. There are still 18 equal signs but now they are divided as 6/12 which is not the same thing as 9/9
Very interesting question.
Answer:
ok
Step-by-step explanation: