For the given situation identify the independent and dependent variables and then find a reasonable domain and range of values .Listed below will be four statements that relate to the given situation. Choose the statement that would have to be False given the situation and it’s parameters .

Jane owns a scooter that can travel 65 miles per gallon of gasoline. Her gas tank holds 2.5 gallons. She is planning on taking a

shopping trip around her city.

A. The domain is 2.5 gallons to 0 gallons.

B. The range is 0 miles to 162.5 miles.

C. The independent variable is how much gasoline she will use.

D. The Dependant variable is how many hours she will spend shopping in the stores.

D. is false

Step-by-step explanation:

The first thing is to define and find each of the things they ask us for:

 -Independent variable: It is the variable that does not depend on another value, that is, it would be the value to be defined. In the particular case, it would be the amount of gasoline to recharge.

 -Dependent variables: It is the variable that depends on the independent variable, its value depends on another value. In this particular case, then it would be the distance that can be traveled.

 -Domain: It is the value series, which can take the independent variable, in this case it is restricted by the vehicle's gas tank. The domain in this case is 0 to 2.5 gallons.

-Range: It is the series of values that the distance the vehicle can travel, is determined by the gasoline performance of the vehicle and limited by the amount of fuel. The range in this case is from or up to 162.5 (65 * 2.5) miles.

Based on this statement, A, B and C are correct.

Statement D is not related to the statement, and we already know what the dependent variable actually is.

hi,

i'm 75% sure the answer is 1,1 to both lines.

have a great day

la parábola es el lugar

geométrico en el cual los puntos tienen una distancia idéntica, equidistantes,

de un punto denominado foco, f, y una recta denominada directriz

el radio vector de una

parábola es el segmento que existe entre un punto cualquiera y el foco.

por la ecuación se observa

que la parábola abre hacia la derecha, por lo cual podemos usar las siguientes fórmulas

la ecuación ordinaria de la

parábola es y^2 = 4px, donde p es la longitud desde el vértice de la parábola al

foco.

la fórmula de la directriz

es x + p = 0

resolviendo:

y^2-9x = 0

y^2 = 9x

4p = 9, entonces p = 9/4

entonces el foco tendrá la

coordenada f(9/4,0)

la directriz vendrá

expresada por

x + p = 0

x = -p

x = -9/4

el problema indica que la

ordenada es igual a 6, entonces

(6)^2=9x

x = 36/9

x = 4

entonces el punto al cual

hay que obtener la distancia será p(4,6)

calculando se tendrá: pf = 

pf = 6,25 u

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step-by-step explanation: