Enter the expression N0e−λt, where N0 is N-naught (an N with a subscript zero) and λ is the lowercase Greek letter lambda.

2 answers:

7 0

The problem requests that we express the formula in your inquiry where N0 symbolizes N-naught, and the letter represents the lowercase Greek letter lambda. Therefore, the optimal response or formulation would indicate that lambda denotes the wavelength for this expression. I trust this information meets your expectations.

Inessa [12.5K]3 months ago

5 0

Answer:

Decline in population where the decline rate correlates with the existing population

Step-by-step explanation:

Given that

$N(t)=N_{0} e^{-l t}$

In this context, N(t) indicates the population or the amount of bacteria at time t.

N0 signifies the starting population or N(0)

The presence of a negative exponent for e indicates a decline in population, not growth.

l, the coefficient of t in the exponent of e signifies the decay rate

When the decline is proportional to the presently existing population, we arrive at this equation.

N' = -lN

Separate the variables and integrate to achieve

$N(t)=N_{0} e^{-l t}$

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A glass bottle filled with oil weighs 590 grams. After Sophia uses 200 milliliters of oil, the bottle weighs 400 grams. The weig

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Answer: The result is $M=590-\dfrac{19}{20}V.$

Step-by-step explanation: A glass bottle filled with oil has a weight of 590 grams. After Sophia takes away 200 milliliters of oil, the bottle's weight drops to 400 grams.

Consequently, the mass of the oil used by Sophia is calculated as = 590 - 400 = 190 grams.

This means that 190 grams corresponds to 200 milliliters, thus

$1~\textup{ ml}=\dfrac{190}{200}~\textup{grams},\\\\\textup{V ml}=\dfrac{19}{20}\textup{V}~\textup{grams}.$