La variable "b" significa la cantidad de linces rojos en la población.
1) En este contexto, "t" indica el número de años que han pasado desde 2008.
2) La función tiene un dominio de t comenzando en 0, lo que representa el año 2008; por tanto, t ≥ 0.
3) La imagen (rango) empieza cuando t es 0. Al sustituir t=0, b = -0.32(0)² + 2.7(0) + 253, lo que implica que b ≥ 253.
4) El gráfico es discreto porque la población requiere valores enteros, no decimales.
Step-by-step explanation: Since the number P(t) increases proportionally to the number of individuals unaware of the product, we establish that initially, nobody is aware of the product at the campaign's start and that 50% are aware after 50 days of advertisements. Thus, we determine: P(0) = 0 and P(50) = 1,500,000, leading to a first-order ordinary differential equation. The integrating factor must be calculated and both sides of the equation manipulated accordingly. Hence, upon integrating and solving, we arrive at the equation modeling the number of people (in millions) aware of the product over time.
In this problem, we need to find the measures of all three angles in a triangle.
Let the angles be represented as p, q, and r.
Given that the measure of angle q is one-third of angle p, we have:

The measure of angle r represents the difference between angles p and q, which gives us:
(Equation 1)
Applying the triangle angle sum property, it is known that the cumulative angle measure in a triangle is 
p+q+r=
Substituting the value for r from Equation 1, we find:
p+q+p-q=
2p=
Thus, p=
Since 

Since angle r is equal to p-q, we can conclude:
r =
Answer:
Step-by-step explanation:
The formula for calculating simple interest is
Here,
A refers to the Total Amount of Investment
P denotes the Initial Investment
r indicates the interest rate
t represents the duration in time periods
step 1
Determine the duration t
For this scenario, we have
Plugging into the formula above and solving for t
step 2
What will Rs 600 grow to at 11% over the same duration?
We have
Insert into the formula