Deck 17: Sustainable Operations

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(Bauxite to New Zealand) Australian bauxite ore is shipped 3,000 kilometers to New Zealand in a bulk cargo ship. The ship carries 300,000 metric tonnes of ore and consumers 1,400,000 liters of fuel oil on the journey. Fuel oil emits 38.2 kgs CO2 per liter. For bauxite ore shipped from Australia to New Zealand, what is the emission of CO2 (in kgs) per tonne kilometer traveled
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A consumer who lives in New York switches from a 60 watt incandescent light bulb to an 8 watt LED. Assume usage remains the same, which is 4 hours per day on average. Electricity costs the consumer $0.12 per kWh. (A kWh is the amount of electricity need to produce 1000 watts of energy for 1 hour.) The incandescent light bulb costs $0.40. The LED costs $12.00. The LED lasts 27,000 hours whereas the incandescent light bulb lasts 1000 hours.
a. Including the cost of replacement bulbs and the cost of electricity, how long does it take for the LED to breakeven (That is, after how much time will the consumer have spent as much with the LED as with the incandescent light bulb.)
b. The consumer's electricity emits 450 kgs CO2 /MWh. (1 MWh = 1000 kWh.) How many kgs of CO2 would the consumer emit to operate the 60 watt light bulb for one year
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Deck 17: Sustainable Operations
(Bauxite to New Zealand) Australian bauxite ore is shipped 3,000 kilometers to New Zealand in a bulk cargo ship. The ship carries 300,000 metric tonnes of ore and consumers 1,400,000 liters of fuel oil on the journey. Fuel oil emits 38.2 kgs CO2 per liter. For bauxite ore shipped from Australia to New Zealand, what is the emission of CO2 (in kgs) per tonne kilometer traveled
Sustainability is one of the most important aspects of the modern businesses. Sustainability, on one hand, works on efficient uses of the resources and on the other side, emphasizes on reduction of total emission per unit of output produced.
The fuel oil emits 38.2 kg of CO2 per litre of fuel and the fuel used for transportation is 1,400,000 litres.
So,
Sustainability is one of the most important aspects of the modern businesses. Sustainability, on one hand, works on efficient uses of the resources and on the other side, emphasizes on reduction of total emission per unit of output produced. The fuel oil emits 38.2 kg of CO<sub>2</sub> per litre of fuel and the fuel used for transportation is 1,400,000 litres. So,     Compute the emission as follows:   So, the emission of CO<sub>2</sub> is  Sustainability is one of the most important aspects of the modern businesses. Sustainability, on one hand, works on efficient uses of the resources and on the other side, emphasizes on reduction of total emission per unit of output produced. The fuel oil emits 38.2 kg of CO<sub>2</sub> per litre of fuel and the fuel used for transportation is 1,400,000 litres. So,     Compute the emission as follows:   So, the emission of CO<sub>2</sub> is  Compute the emission as follows:
Sustainability is one of the most important aspects of the modern businesses. Sustainability, on one hand, works on efficient uses of the resources and on the other side, emphasizes on reduction of total emission per unit of output produced. The fuel oil emits 38.2 kg of CO<sub>2</sub> per litre of fuel and the fuel used for transportation is 1,400,000 litres. So,     Compute the emission as follows:   So, the emission of CO<sub>2</sub> is  So, the emission of CO2 is
Sustainability is one of the most important aspects of the modern businesses. Sustainability, on one hand, works on efficient uses of the resources and on the other side, emphasizes on reduction of total emission per unit of output produced. The fuel oil emits 38.2 kg of CO<sub>2</sub> per litre of fuel and the fuel used for transportation is 1,400,000 litres. So,     Compute the emission as follows:   So, the emission of CO<sub>2</sub> is
A consumer who lives in New York switches from a 60 watt incandescent light bulb to an 8 watt LED. Assume usage remains the same, which is 4 hours per day on average. Electricity costs the consumer $0.12 per kWh. (A kWh is the amount of electricity need to produce 1000 watts of energy for 1 hour.) The incandescent light bulb costs $0.40. The LED costs $12.00. The LED lasts 27,000 hours whereas the incandescent light bulb lasts 1000 hours.
a. Including the cost of replacement bulbs and the cost of electricity, how long does it take for the LED to breakeven (That is, after how much time will the consumer have spent as much with the LED as with the incandescent light bulb.)
b. The consumer's electricity emits 450 kgs CO2 /MWh. (1 MWh = 1000 kWh.) How many kgs of CO2 would the consumer emit to operate the 60 watt light bulb for one year
The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives.
a.
Let us define
The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. as the time in hours when the breakeven occurs for the LED.
Compute the total cost of using one LED for t hours as follows:
The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. Purchase cost of one LED = $12
So,
The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. --- (1)
Compute the total cost of using one light bulb for t hours as follows:
The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. Purchase cost of one bulb = $0.4
So,
The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. ---- (2)
For breakeven to happen, equate equation (1) and (2) as follows:
The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.
The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. Rounding off, the total hours after which the LED will become breakeven with the bulb is
The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. b.
First, compute the total hours of operation in one year.
The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. So, in a year
The breakeven point between two alternatives happens at a time point when the total cost (i.e. the sum of all fixed and variable cost) becomes the same for both the alternatives. a. Let us define   as the time in hours when the breakeven occurs for the LED. Compute the total cost of using one LED for t hours as follows:     Purchase cost of one LED = $12 So,   --- (1) Compute the total cost of using one light bulb for t hours as follows:     Purchase cost of one bulb = $0.4 So,   ---- (2) For breakeven to happen, equate equation (1) and (2) as follows:   However, note that this value is more than 1,000 hours which is the life of one bulb. So, it is not possible to take this value as the breakeven hours. Re-compute the breakeven by considering two bulbs purchased i.e. double the purchase cost from $0.40 to $0.80.   Rounding off, the total hours after which the LED will become breakeven with the bulb is   b. First, compute the total hours of operation in one year.       So, in a year   of CO<sub>2</sub> will be consumed by LED. of CO2 will be consumed by LED.
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