No, 0.6 is not greater than 0.6 repeating.
An irrational number is a type of real number which cannot be represented as a simple fraction. It cannot be expressed in the form of a ratio. If N is irrational, then N is not equal to p/q where p and q are integers and q is not equal to 0.
Given:
0.6 bigger than 0.6 repeating
0.6 repeating means 0.66666.
and the another we have 0.6.
So, on comparing
0.666666....> 0.6
Hence, 0.6 is not greater than 0.6 repeating.
Learn more about irrational number here:
#SPJ2
Step 2 = (-9) + 9 + (35) + (15)
Step 3 = (-9) + 9 + 50
Step 4 = 0 + 50
Step 5 = 50
associative property of multiplication
commutative property of division
inverse property of multiplication
inverse property of addition
Answer:
STEP 2 not step 4
Step-by-step explanation:
Answer:
1. x = -3y - 6
2. x = (-3y - 3)/2
Step-by-step explanation:
To get x on its own, we have to add 3y to both sides. We have x = -3y - 6. For the next one, we also want to isolate the variable. So we subtract 3y and we end up with 2x = -3y - 3. Then we divide both sides by 2 and we have our answer. I hope this helps because I didn't really understand the question...
35miles per hour
70 miles per hour
105 miles per hour
315 miles per hour
Answer:
It. B. I. JUST. DID. THE. TEST
Step-by-step explanation:
0.5x + 78.2 = 287
Subtract 78.2 from both sides
0.5x+78.2-78.2= 287-78.2
0.5x = 208.8
Divide both sides by 0.5
0.5x/0.5= 208.8/0.5
x= 417.6
I hope that's help !
Answer:
1. The blue line is closer to the dots
2. About 8
3. 19 weeks
4. The trend line describes the pattern if one exists
5. The first one (as there is inclusion of first quarter point at 13-18 = 16 and it shows the midpoint along with 26 greater to filled hole as data reaches 27) But I feel the forth one shows the 23-28 clearer so go with the 4th one.
6. The population is decreasing over time.
P / T = decrease
Box Plot revision.
In descriptive statistics, a box plot or boxplot is a method for graphically depicting groups of numerical data through their quartiles. Box plots may also have lines extending from the boxes indicating variability outside the upper and lower quartiles, hence the terms box-and-whisker plot and box-and-whisker diagram.