Crystal has 121 compact discs. The total number of boxes required are 5.
Solution:
Given, Crystal has 121 compact discs that she wants to put into boxes.
Each of the boxes that she brought home holds 25 discs.
We have to find how many of these boxes will she need for all of her discs?
Now, we know that, number of boxes required
Here we took 5 because 0.84 means that box with discs less than 25 still we require a box.
Hence, the total number of boxes required are 5.
B. 110
C. 130
D. 180
Using matrices to solve, the number of calories that are in 1 serving of milk is; 110 Calories
Let the calories in one serving of milk be x
Let the calories in one serving of juice be y
Let the calories in one serving of soda be z
Thus, for Joe, equation to show amount of calories is;;
2x + y + z = 530 -----(1)
For Darius, equation to show amount of calories is; ;
x + 2y = 370 ------(2)
For Marian, equation to show amount of calories is;
3x + z = 510 ------(3)
Using matrix calculator online to calculate this 3 equations, we have;
x = 110 calories.
Read more about Linear Programming at; brainly.com/question/23414950
#SPJ2
Answer:
the answer is B on ed2020
Step-by-step explanation:
for answer b, if you subtract 330 from 510 you get soda = 180 cal. then if you subtract 110 from 370 you get 260, and 260 divided by two (he consumed 2 juice) equals 130.
so you have soda = 180 cal and juice = 130 cal
if you plug it into joe's calorie intake you do 130 (1 serving of juice) + 180 (1 serving of soda) and + 220 (two servings of milk) you get 530 which is joe's total calorie intake in liquids, so B (110) is correct
a-4b
Simplify your answer as much as possible.
II
Х
?
Answer:
a+b2
a+4b
Now,
30+6×2
30-4×6
30+12
30-24
42
6
Answer:
x = -3
Step-by-step explanation:
The line x=14 is a vertical line. The line you want must also be a vertical line. In order for it to go through the given point, the constant in the equation must match the x-coordinate of the point: -3.
x = constant . . . . equation of a vertical line
x = -3 . . . . . . . . . . equation of your vertical line