Usingthe percent rule, It is found that 6 is 12.5 percent of 48.
Suppose a number is 'a' Suppose another number is 'b' We want to know how much percent of 'b' is 'a'. Then, it is calculated as:
(in percentage)
We are asked to find that 6 is what percent of 48.
Let x is the unknown percent.
100% / x% = 48/6
Now multiply both sides of the equation by x
(100/x)x = (48/6)x
Then divide both sides of the equation by (8) to get x
100 = 8x
100/8 = x
12.5 = x
x=12.5
Hence, It is found that 6 is 12.5 percent of 48.
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Solve 2x - 8 < 7
The solution of the equation is x < 15/2.
An equation is an expression that show the relationship between two or more numbers and variables.
A mathematical equation is a statement with two equal sides and an equal sign in between.
One solution was found as
x < 15/2
The equation by subtracting to the right of the greater than a sign from both sides of the inequality :
2x-8-(7)<0
Divide both sides by 2
x-(15/2) < 0
Solve Basic Inequality here
2.000 x - 15.000 < 0 x < 15/2
One solution was found as x < 15/2
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Rearrange the equation by subtracting what is to the right of the greater than sign from both sides of the inequality :
2*x-8-(7)<0
Answer:
Volume of Mixture A =90 ml
Volume of Mixture B =30 ml
Step-by-step explanation:
Let say, Mixture A + Mixture B = Mixture C
Volume of Mixture A is x
Volume of Mixture B is y
So, Volume of Mixture C is x+y = 120 ml
Now, Acid contain in Mixture A is 20% =0.2x
Acid contain in Mixture B is 80% =0.8y
Also, Acid contain in Mixture C is 35% =(0.35)(x+y) = 0.35×120=42
Now, we know that,
Acid contain of Mixture A + Acid contain of Mixture B=Acid contain of Mixture C
∴ 0.2x+0.8y=42
∴ 2x+8y=420
We get two linear equations
2x+8y=420 and x+y = 120
Solving above equation...
∴ x=120-y
Replacing x value in 2x+8y=420
∴ 2(120-y)+8y=420
∴ 240-2y+8y=420
∴ 6y=180
∴ y=30
Replacing y value in any equation
∴ x=120-y=120-30=90
∴ x=90
Thus,
Volume of Mixture A is x=90 ml
Volume of Mixture B is y=30 ml