Answer:
I do!
Step-by-step explanation:
Answer:
360 Employees
Step-by-step explanation:
Number of employees who chose gift card / Number of total employees
= 90 / 150
Now, we have to figure out in x / 600 when the x represents the number of employees choosing gift card when there are 600 employees in total.
90 / 150, x / 600
-> cross multiply
54,000 = 150x
Therefore 360 = x.
another way:
(multiply the total number of employees in both ratios) 600 / 150 = 4
Now we multiply 4 by 90 (number of employees choosing gift card)
4*90 = 360
Answer
the one in the bottom right
Step-by-step explanation:
We want to see which one of the given variables is a discrete variable, the correct option is "number of pockets inside jacket"
<h3>What is a discrete variable?</h3>
A discrete variable is a variable that can't take some values in a given interval where it is defined, in contrast to a continuous variable, which can take all the values of the interval.
For example, the "length of a jacket" would be considered a continuous variable, as the length can take any measure you want.
Similar for the weight and the size of the jacket pocket in square inches, these are continuous variables.
But the remaining option is not continue, the number of pockets inside the jacket can only be an integer, then there are values (like 1.3) that can't represent the number of pockets inside the jacket, thus, this is a discrete variable.
So the correct option is the first one: "number of pockets inside jacket"
If you want to learn more about discrete variables, you can read:
brainly.com/question/14486464
Answer:
as we know Sara need 8 tube in 3 experiment
she will use 2 tube in 1 experiment
now she have 6 tube in other experiments
so the question said to find how many tube were used in both experiment equally so 3,3 test tube were needed for each of the other two experiment
Step-by-step explanation:
total tube=8 (3 experiment)
used =2tube (1 experiment)
remaining=8-2=6
now ,
dividing 6 into 2 equal part
so,=6/2=3
so 3 tube were used in 2nd experiment and 3in 3rd experiment
