Answer:
1
Step-by-step explanation:
We will first find the prime factorization of 32 and 39. After we will calculate the factors of 32 and 39 and find the biggest common factor number .
32=2^5
39=3^1*13^1
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List of positive integer factors of 32 that divides 32 without a remainder.
1,2,4,8,16
List of positive integer factors of 39 that divides 32 without a remainder.
1,3,13
We found the factors and prime factorization of 32 and 39. The biggest common factor number is the GCF number.
So the greatest common factor 32 and 39 is 1.
The answer would be -36 because all i did is multiply -12 with 3 and you get -36.
hope this helped :)
Answer:
60 units
Step-by-step explanation:
Ratio of the perimeter = ratio of sides
Sides are in the ratio:
6 : 24
1 : 4
Perimeter of the first triangle:
4+5+6 = 15
Perimeter of the second triangle:
4(15) = 60
Answer:
By plus 2 points
Step-by-step explanation:
The median average is the midpoint in a list of acceding values, in this case the median is 16,18,<em>20</em>,24,28 so its 20. But after they score 30 points in their next game, the median will be 16,18,<em>20</em>,<em>24</em>,28,30. Since there is 2 midpoints we have to take the mean average of both, which is just adding up the value of all terms and then dividing by the number of terms in the list.
(20+24)/2 = 22
Our median average before the sixth game is 20 and after its 22, do the change in median is +2
17.7 gallons of gas would she require to travel 413 miles at this rate when Jenny used 9 gallons of gas to travel 210 miles.
Given that,
Jenny used 9 gallons of gas to travel 210 miles.
We have to find how many gallons of gas would she require to travel 413 miles at this rate.
We know that,
Jenny used 9 gallons of gas to travel 210 miles.
Then
Rate = 210 miles/9 gallons
= 23.3 miles/gallon.
So,
Nicole can achieve a fuel efficiency of 23.3 miles per gallon.
He has a 413-mile drive ahead of him.
So,
413/23.3 = 17.7 gallons needed.
Therefore, 17.7 gallons of gas would she require to travel 413 miles at this rate when Jenny used 9 gallons of gas to travel 210 miles.
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