Answer:
The nurse should use 200cc of the 10% saline solution in order to produce a 20% saline solution.
Step-by-step explanation:
to the given mix we add a quantity of a lower mix to generate another.
50cc at 60% + Xcc at 10% = (50 + X)cc at 20%
50 x 60% + X x 10% = (50 + X) x 20%
30 + 0.1X = 10 + 0.2X
30 - 10 = 0.2X - 0.1X
20 = 0.1X
20/0.1 = X
X = 200
To produce a 20% saline solution, the nurse should use 200 cc of the 10% saline solution.
To find out how much of the 10% saline solution the nurse should use, we can set up an equation using the idea that the amount of saline in the mixture is equal to the sum of the amounts of saline in each solution.
Let's say the nurse uses x cc of the 10% saline solution. The amount of saline in the 60% saline solution will be 0.6 * 50 cc = 30 cc. The amount of saline in the 10% saline solution will be 0.1 * x cc = 0.1x cc.
Since the resulting solution is 20% saline, the total amount of saline in the mixture will be 0.2 * (50 + x) cc. Setting up the equation, we have 30 + 0.1x = 0.2 * (50 + x).
Simplifying the equation, we get 30 + 0.1x = 10 + 0.2x. Solving for x, we find that x = 200 cc.
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Answer:
1 step. multiplayer with 8 and find their sum the difference between the temperature recorded on llllll
Step-by-step explanation:
f(x) = x - 2
f(-1) = -1 -2
= -3
Answer:
0.7π ≈ 2.2 inches
Step-by-step explanation:
The circumference is computed from ...
C = πd
Then the difference in circumferences for two different diameters is ...
0.7π ≈ 2.2
The difference in circumference of the two lids is about 2.2 inches.
The number of entries in the domain and range of a function can be different. Some inputs in the domain may have the same output in the range, or some outputs in the range may have no corresponding inputs in the domain.
In a function, the number of entries in the domain and range can be different. This happens when there are multiple inputs that map to the same output or when there are outputs with no corresponding inputs.
For example, consider the function f(x) = . The domain can be any real number, but the range is only non-negative real numbers (including zero). So, there are more entries in the domain than in the range.
When this is the case, it means that some inputs in the domain have the same output in the range, or some outputs in the range have no corresponding inputs in the domain.
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