The electricity rates charged by Monroe Utilities in the summer months are as follows:
Base Charge = $ 8.5
First 800 kWh or less at $ 0.05/kWh
Over 800 kWh at $ 0.08/kWh
The base is a fixed monthly charge, independent of the kWh(kilowatt-hours) used during the month.
(A) Complete the piecewise definition of the monthly charge for a customer who uses kWh in a summer month.
S(x), 0
L(x), x> a
i figured out s(x) which is 8.5+(x*0.05) but i dont get L(x)
Base Charge = $ 8.5
First 800 kWh or less at $ 0.05/kWh
Over 800 kWh at $ 0.08/kWh
The base is a fixed monthly charge, independent of the kWh(kilowatt-hours) used during the month.
(A) Complete the piecewise definition of the monthly charge for a customer who uses kWh in a summer month.
S(x), 0
i figured out s(x) which is 8.5+(x*0.05) but i dont get L(x)
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so you have S(x)=8.5+(x*.05) 0_800
then L(x) is either when you go over 800 all of it costs .08 which would be just like S(x)
L(x)=8.5+(x*.08) 800
otherwise it is sort of the same thing but two parts
L(x)=8.5+(800*.05)+([x-800]*.08) 800
so you have the original 8,5 then the first charge of .05 and then the amount after 800
so x=801 would give you the original plus the 800 and an extra 1 hour at the higher price
hope thats what u needed
good luck
then L(x) is either when you go over 800 all of it costs .08 which would be just like S(x)
L(x)=8.5+(x*.08) 800
L(x)=8.5+(800*.05)+([x-800]*.08) 800
so x=801 would give you the original plus the 800 and an extra 1 hour at the higher price
hope thats what u needed
good luck