Four squares with size of 6 centimeters should be cut to produce the container of greatest capacity.
<h3>
How to model and analyse an open box</h3>
a) The volume of the box (), in cubic centimeters, is equal to the area of the base (), in square centimeters, multiplied by the height of the box (), in centimeters. The area of the surface is the product of the width () and length (l), both in centimeters:
(1)
The volume of the container is cubic centimeters.
b) We need to apply first derivative analysis and second derivative analysis to determine the dimensions of the <em>maximum</em> squares to be cut:
<h3>FDT</h3>
<h3>SDT</h3>
Since , the <em>critical</em> value of leads to a maximum.
Four squares with size of 6 centimeters should be cut to produce the container of greatest capacity.
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? + 8 = 11
Subtract 8 from both sides.
? = 3
HG = 8
? + 6 = 9
Subtract 6 from both sides.
? = 3
HI = 3
Ok so it's lemon juice to sugar. I seen one that is 1:1 (1 juice to 1 sugar) do the 2nd lowest juice to sugar after this and keep going till the last ratio.
Square root of 30=5.5
square root of 35=5.9
square root of 40=6.3
square root of 45=6.7
square root of 50=7