Technology required. A function f gives the number of stray cats in a town t years since
1 answer:
This means that the number of stray cats in a town when the town started the animal control program is 729.
<h3>Exponential function</h3>An exponential function is given by:
y = abˣ
Let y, x are variables, a is the initial value and b is the multiplication factor.
Where f is the number of stray cats in a town t years since the town started an animal control program.
Since
f(0) = 729(1/3)° = 729
This means that the number of stray cats in a town when the town started the animal control program is 729.
Find out more on Exponential function at: brainly.com/question/12940982
You might be interested in
Answer:
<h2>B. x² + 3x - 5</h2>Step-by-step explanation:
Answer:
The Three way mixed ANOVA
Step-by-step explanation:
The Three factor repeated measures ANOVA analysis otherwise referred to as the Three way mixed ANOVA should be used for the analysis.
This is because we are comparing three independent variables in the context.
• People type (statistic lectures and students)
• Imagery type (positive, neutral and negative imagery)
• Repeated measure: Before and After images shown
• Measuring the dependent variable positive arousal as shown in the table attached to the answer.
After going through the table attached you will see that there should be performed a three factor repeated measures ANOVA analysis.
Answer:
a) he rate of change of the volume of a snowball (due to melting) is proportional to the square of the volume at time t. Initially, the snowball has a volume of 900 cm3
and V(0) = 900
where A is a real constant, it appears because it says that the change i volume (dV/dt) is "proportional" to . Furthermore, we should assume that A is a negative number, because the volume of the snowball will decrease as the time pasese by.
(b) For an insect moving along some path, the velocity at time t is proportional to the square root of its position.
Here again appears a constant B for the "proportional" part. And i wrote the velocity as "the rate of change of the position with respect to te time".