To save money, Arkadelphia Cream Cheese will reduce each dimension of its rectangular box container (which is entirely full of cream cheese) by 75%, and reduce the price it charges its consumers by 75% as well. By what percentage does this increase the price-per-cubic-inch that each consumer will pay for cream cheese?  Choices:  A) 1. No change  B) 2. 50%  C) 3. 100%  D) 4. 300%  E) 5. 1500%
L = 20: B = 10: H= 10 of initial box and Price = 100$   Therefore Price / cubic inch = 100 / (20*10*10)= 
<gadget id="calculator">100 / (20*10*10)</gadget>
<output>1/20 = around 0.05</output>
0.05   Now, when dimensions are reduced by 75% and price also reduced by 75%   L= 5; B=2.5; H=2.5 and Price = 25$   Therefore price / cubic inch = 25 / (5*2.5*2.5)= 
<gadget id="calculator">25 / (5*2.5*2.5)</gadget>
<output>0.8</output>
0.8   Percentage change= (0.8 - 0.05) *100/ 0.05= 
<gadget id="calculator">(0.8 - 0.05) *100/ 0.05</gadget>
<output>1_500</output>
1500%   Answer is 5. 1500%
<result>E</result>
To save money, Arkadelphia Cream Cheese will reduce each dimension of its rectangular box container (which is entirely full of cream cheese) by 75%, and reduce the price it charges its consumers by 75% as well. By what percentage does this increase the price-per-cubic-inch that each consumer will pay for cream cheese?