What are the domain and range of the function below? Domain[0, ∞). range (-∞, ∞). Domain[0, ∞). Range (-∞,4). Domain(0,4). Range
(-∞, ∞). Domain(-∞,4]. Range[0, ∞).
HELP IMMEDIATELY PLEASE
HELP IMMEDIATELY PLEASE
1 answer:
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Answer:
a)0.866
b)0.9623
Step-by-step explanation:
The equation to model the situation is . The constant for the variation is 2250.
The intensity of light from a lantern varies inversely to the square of the distance from the lantern.
From the given information:
- Let y be the intensity of light, and
- x be the distance from the lantern
Then:
here, k = constant.
2.
If y = 90 W/m² when the distance x = 5m
Then:
k = 90 × 25
k = 2250
c.
The equation to model the situation by using the constant variation is:
d.
If the light intensity y = 40, then x is determined as:
x = 7.5 m
e.
The light is needed in (225 × 1000)m = 225000 km of illumination.
f.
The lantern required for the new light estimation is:
y = 2250/225000
y = 0.01 intensity
Therefore, we can conclude that to get an intensity of 1 W/m², we need to put 100 lanterns.
Learn more about intensity of light here:
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