Calculate the efficacy for the following lights: (a) Sylvania accent LED light, which uses 2 watts and produces 60 lumens, and (b) Sylvania 40 W CFL, which uses 9 watts and produces 495 lumens.
Calculate the efficacy for the following lights: (a) Sylvania accent LED light, which uses 2 watts and produces 60 lumens, and (b) Sylvania 40 W CFL, which uses 9 watts and produces 495 lumens.
Introductory Circuit Analysis (13th Edition)
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Publisher:Robert L. Boylestad
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![**Exercise 12.30: Calculating Light Efficacy**
Calculate the efficacy for the following lights:
(a) Sylvania accent LED light, which uses 2 watts and produces 60 lumens.
(b) Sylvania 40 W CFL, which uses 9 watts and produces 495 lumens.
**Explanation:**
Light efficacy is a measure of how efficiently a light source produces visible light, expressed in lumens per watt (lm/W). To calculate the efficacy, use the formula:
\[ \text{Efficacy} = \frac{\text{Lumens}}{\text{Watts}} \]
- For the Sylvania accent LED light:
\[ \text{Efficacy} = \frac{60 \text{ lumens}}{2 \text{ watts}} = 30 \, \text{lm/W} \]
- For the Sylvania 40 W CFL:
\[ \text{Efficacy} = \frac{495 \text{ lumens}}{9 \text{ watts}} = 55 \, \text{lm/W} \]](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F856a2d97-47c9-4ae8-90f5-a2a75c613d1e%2F0efb369c-c011-4051-8f9d-f81b81bc3e34%2Ffust34f_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Exercise 12.30: Calculating Light Efficacy**
Calculate the efficacy for the following lights:
(a) Sylvania accent LED light, which uses 2 watts and produces 60 lumens.
(b) Sylvania 40 W CFL, which uses 9 watts and produces 495 lumens.
**Explanation:**
Light efficacy is a measure of how efficiently a light source produces visible light, expressed in lumens per watt (lm/W). To calculate the efficacy, use the formula:
\[ \text{Efficacy} = \frac{\text{Lumens}}{\text{Watts}} \]
- For the Sylvania accent LED light:
\[ \text{Efficacy} = \frac{60 \text{ lumens}}{2 \text{ watts}} = 30 \, \text{lm/W} \]
- For the Sylvania 40 W CFL:
\[ \text{Efficacy} = \frac{495 \text{ lumens}}{9 \text{ watts}} = 55 \, \text{lm/W} \]
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