Write an absolute value equation to satisfy the given solution set shown on a number line.

I arrived at 46,000 by taking 2,300 and dividing it by 5, resulting in 460, and then multiplying that by 100

Answer:

Ok, la distancia inicial entre los trenes es de 200 km:

IPa(0s) - P(0s)I = 200 km.

donde Pa representa la ubicación del tren A y Pb representa la ubicación del tren B.

La velocidad del tren A es:

Sa = 50 km/h

Sb = 65 km/h

Recuerda la relación:

Distancia = Velocidad * tiempo.

<pAsí, en una hora, la distancia recorrida por el tren A es:

Distancia = 50 km/h * 1 h = 50 km

<pLa distancia recorrida por el tren B es:

distancia = 65 km/h * 1 h = 65 km.

<pSi al inicio el tren A está 200 km adelante del tren B, entonces tenemos:

Pa - Pb = (Pa(0s) + 50 km) - (Pb(0s) + 65 km)

= (Pa(0s) - Pb(0s)) + (50 km - 65 km) = 200 km - 15 km = 185 km.

<pAhora, si el tren B estaba 200 km por delante del tren A, tenemos:

Pb - Pa = (Pb(0s) + 65 km) - (Pa(0s) - 50 km) =

(Pb(0s) - Pa(0s)) + (65 km - 50 km) = 200 km + 15 km = 215 km

The equation to determine the length of line segment AC is AC = 10sin(40°).

The elements can be listed in the following format: (i) [a,a], (ii) [a,a), (iii) (a,a], (iv) (a,a), (v) (a,b) with a > b, and (vi) [a,b] with a > b. Let's explain them: (i) [a,a] suggests that only the point a is included. Since it is a single point, this set is empty. (ii) [a,a) means it includes a but excludes the right side. It is also empty since it can't include any other values. (iii) (a,a] includes values up to a but not a itself, which leaves it empty too. (iv) (a,a) completely excludes a on both sides, so this set is empty. (v) (a,b) where a > b means it has no values since a can't be greater than b in an interval. (vi) [a,b] includes both a and b, but since a > b is stated, this interval leads to an empty set.

For it to qualify as a binomial distribution, the response must be a binary outcome (Defective or not defective).
Glenda selects a sample of 300 and notes whether each one is defective or not.