Answer:
• 120 pints of 35% juice
• 30 pints of 60% juice
Step-by-step explanation:
You are asked to find the quantity of each kind of juice, and you are told the total quantity required. It is generally convenient to choose a variable to represent the quantity that makes the greatest contribution to the mix. Here, that is the 60% juice, so we can let q represent the quantity (in pints) required of that.
Then (150-q) is the quantity required of 35% juice.
The total amount of juice in the mix is ...
0.60q + 0.35(150 -q) = 0.40·150
0.25q = 150(0.40 -0.35) . . . . simplify, subtract 0.35·150
q = 150(0.05/0.25) = 30 . . . . pints of 60% juice
150-q = 120 . . . . . . . . . . . . . . . pints of 35% juice
120 pints of 35% juice and 30 pints of 60% juice are required to make 150 pints of 40% juice.
Answer:
Step-by-step explanation:
We have given that the shape of clementine is sphere .
It has diameter of 3.5 inches .
Radius is half of the diameter .
Diameter 3.5
Radius = -------------------- = --------------- inches
2 2
4
<h3>
Volume of sphere = ----------- pi r³</h3>
3
Plug the value of ' r ' and ' pi 'in this formula , we get
4 22 3.5 3.5 3.5
Volume , V = -------- * -------- * ( --------) * ( ------- ) * (-------- )
3 7 2 2 2
22
where pi = ---------- .
7
3773
Volume , V = ----------- = 22.4583 cubic inches .
168
Round to nearest hundredth , we get Volume of the fruit as 22.45 cubic inches .
Solve for z. Isolate the z. Note the equal sign. What you do to one side, you do to the other side.
Subtract 4/5 from both sides
z + 4/5 (-4/5) = 11 (-4/5)
z = 10 5/5 - 4/5
Simplify
z = 10 1/5
10 1/5 is your answer for z
hope this helps
Answer: $500=$1.50x+$3.00y
Step-by-step explanation:
i’m p sure that bc the x and ya represent the amount of ppl buying it and it adds to a total of 500
Answer:
see below
Step-by-step explanation:
take f(x)=5x-6, which is y=5x-6
switch the y for x and x for y and you get
x=5y-6
then add 6 on both sides and you get
x+6=5y
now divide both sides by 5 and you get
y=(x+6)/5
which is the inverse of the original function
