Answer:
x=1.528534
Explanation:
Simplify both sides of equation
4(2x-3)=0.2(x+5)/5.72
(4)(2x)+(4)(−3)=0.034965x+0.174825(Distribute)
8x+−12=0.034965x+0.174825
8x−12=0.034965x+0.174825
Step 2: Subtract 0.034965x from both sides.
8x−12−0.034965x=0.034965x+0.174825−0.034965x
7.965035x−12=0.174825
Step 3: Add 12 to both sides.
7.965035x−12+12=0.174825+12
7.965035x=12.174825
Step 4: Divide both sides by 7.965035.
7.965035x/7.965035=12.174825/7.965035
x=1.528534
Answer:
She wants to take unusually of the good and bad games into account
Step-by-step explanation:
Given that a basketball coach keeps track of the points scored per game for all of her players. A trophy is given to the player with the highest mean score at the end of the season.
Mean vs median:
Mean is the arithmetic average of all the entries while median is the middle entry after arranging in ascending order.
Median is not affected by extreme items but mean is very much affected by unusually high or low scores.
Here since the trophy is decided to be given to the highest mean score it is obvious that
She wants to take unusually of the good and bad games into account
Because of this only, mean is taken instead of median.
Answer:
look at picture
Step-by-step explanation:
x: adult tickets
t: children tickets
Answer:
use p h o t o m a t h
Step-by-step explanation:
Answer: For every 1 can of red paint, the number of yellow paints used by the painter is 
and
There are approximately 29 cans of yellow paints for 34 cans of red paints.
Step-by-step explanation:
Since we have given that
Number of cans of red paint = 14
Number of cans of yellow paint = 12
According to question, we have to find that for every 1 can of red paint the painter uses what number of yellow paints;
Since the ratio of red paint to yellow paint is given by
So, for every 1 can of red paint, the number of yellow paints used by the painter is
Similarly,
If Number of can of red paint is used = 34
So, Number of cans of yellow paint will be
Hence, there are approximately 29 cans of yellow paints for 34 cans of red paints.
