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GenaCL600 [577]
3 years ago
6

A lab assistant wants to make 5 liters of 27.2% acid solution. If solutions of 30% and 16% are in stock, how many liters of each

must be mixed to prepare the solution?
Mathematics
1 answer:
pantera1 [17]3 years ago
4 0
Let x = 30% y=16%

We need 5 liters of 27.2% acid
A) x + y = 5
B) .30 x + .16y = 5 * .272
Multiplying A by -.30
A) -.30 x - .30y = -1.5 then adding to B
B) .30 x + .16y = 1.36
-.14y = -.14
y = 1 liter 16%
x = 4 liters 30%




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hichkok12 [17]

After solving 6x-5>-29 we get the value of x i.e x>-4

Step-by-step explanation:

We need to solve the inequality:

6x-5>-29

We need to solve the inequality to find value of x.

Solving:

6x-5>-29

Adding +5 on both sides of equation:

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Divide both sides by 24, to find x

\frac{6x}{6}>\frac{-24}{6}\\x>-4

So, After solving 6x-5>-29 we get the value of x i.e x>-4

Keywords: Solving Inequalities

Learn more about solving inequalities at:

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At a high school, 18% of the students play football and 6% of the students play football and baseball. What is the probability t
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<h2>Ans 2</h2>
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