Answer:
So, a repeated rational can be :->
--> 0.33333333...
Which can be expressed as 1/3 hope this helps
Answer:
| a - b | < length of third side < a + b
Step-by-step explanation:
Visualize the two given sides of the triangle (let's call then a and b), joined at the vertex of the triangle, and forming an angle. We can join the other free end of these two segments, with another segment whose length would vary according to how tiny or large the angle is. We can spread the aperture of the angle they form as much as we can just below (not reaching this angle measure, because in such case, there will be no triangle of tangible area. In such case, the length of the joining segment will be limited by the addition of the two sides:
length of third side < a + b
In the case the aperture of the angle formed by the two given sides is diminished as much as possible to still form a measurable triangle, the angle has to be just larger than zero, and in such case, the segment joining the other to ends of a and b would be just larger than the absolute value of the difference between a and b:
length third side > | a - b|
These are the two extreme cases, and the length of the third side must be within these limits.
See the explanation
<h2>
Explanation:</h2>
Rounding to the nearest cent is the same as rounding to the nearest hundredth. In order to round this way, you must use the thousandths place so that you can know whether hundredths place rounds up or stays the same.
So the rules is as follows:
- If the thousandths place is 5 or above, we add 1 to the digit of the hundredths place.
For example:
0.64<u>8</u>3
4: It's in the hundredths place
<u>8</u>: It's in the thousandths place
8 is greater than 5, so we round it as:
0.65
- If the thousandths place 4 or below, the digit in the hundredths place stays the same.
18.9<u>2</u>3569
9: It's in the hundredths place
<u>2</u>: It's in the thousandths place
2 is less than 5, so we round it as:
18.92
<h2>
Learn more:</h2>
Rounding to tens place: brainly.com/question/109166
#LearnWithBrainly
For Ax+By=C, we have y=-3x. We want both the y and x variable on the same side, and that leads us to either subtract y from both sides or add 3x to both sides. You can do either, but I personally prefer the latter, so we have 3x+y=0. We have A=3 (since that is the coefficient for x) and B=1 (since 1*y=y). Lastly, C=0
Feel free to ask further questions!
