Cost of the first 1/4 kg = T
Remaining kg = P-1/4 = P-1 (integer) + 3/4 (fraction)
Cost = (P-1) T/20 + (T/20) = PT/20
Total = PT/20 + T
My answer doesn't seem to match any of the above ?
The cost of sending a package is T cents for the first 1/4 kg and T/20 cents for each additional kg or fraction thereof. What is the cost, in cents, to send a P kilogram package at this rate, where P is an integer greater then 1?
a) PT/20
b) (PT-1)/20
c) [(P/4)+1]/20
d) [(6p-1)20]/20
e) [4(p+1)]/5


Cost of 1/4kg = T cents = 20 cents
If the cost of 1/4kg is T cents (or 20 cents) , it is T cents. I wouldn't think that we multpily 1/4 * T.
P-1/4 = 3+3/4
Cost of the remaining kg = Cost of 3kg + 3/4 kg
Cost of additional kg = 3 *T/20 = 3cents (T/20 = 1)
Cost of fraction thereof = T/20 = 1
Total cost = 24cents
Please
Assuming, P=4kg T=20 cents
Cost of 1/4kg = T cents = 20 cents
If the cost of 1/4kg is T cents (or 20 cents) , it is T cents. I wouldn't think that we multpily 1/4 * T.
P-1/4 = 3+3/4
Cost of the remaining kg = Cost of 3kg + 3/4 kg
Cost of additional kg = 3 *T/20 = 3cents (T/20 = 1)
Cost of fraction thereof = T/20 = 1
Total cost = 24cents
and none of answers match it.
Please correct me if I'm mistaken.
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