A bag contains 4 tan socks and 7 grey socks. emily reaches into the bag and randomly selects two socks without replacement. what

Answer:

1. The average speed of Tracie's bus as it heads home is miles for each minute.

Step-by-step explanation:

The graph indicates that,

the horizontal axis displays time in minutes, while the vertical axis denotes the distance remaining to home in miles.

Moreover, the function's graph descends by 1 mile every 2 minutes.

This means that, as time progresses, the distance from home reduces.

In essence, the bus is moving nearer to Tracie's residence.

Additionally, since the distance shrinks by 1 mile for every 2 minutes elapsed,

the rate of decline is calculated to be miles per minute.

<pFurthermore,

The slope signifies the speed of the bus as it moves towards home.

This concludes that 'Tracie's bus travels towards her home at an average speed of miles per minute.'

In the context of overdue accounts, event A signifies accounts that are overdue by 31 to 60 days, whereas event B relates to accounts belonging to new customers. The complement of A involves

accounts that are overdue by either less than 31 days or more than 60 days.

Answer:

The final result is $88

Step-by-step explanation:

The Math.random () method produces a floating-point, pseudo-random number ranging from 0 to 1 (including 0 but excluding 1), which is distributed fairly evenly within that interval — allowing you to scale it to fit your preferred range.

A linear equation representing the relationship between two entities can be expressed as:
                                    y = ax + b
Here, x denotes the number of passengers while y represents the weight (in tons). Based on the initial two scenarios,
                                    10 = 60(a) + b
                                     13 = 84(a) + b
The calculated values for a and b are 0.125 and 2.5 respectively.
For a bus designed for 50 passengers,
                                    y = (50)(0.125) + 2.5
This results in y being equal to 8.75. 

Answer: The coordinates of point T are (13, -6).

Step-by-step explanation: Given that point S is the midpoint of segment RT, with coordinates R(-9, 4) and S(2, -1),

we need to determine the coordinates of point T.

The midpoint formula states that the midpoint between points (a, b) and (c, d) is ((a + c)/2, (b + d)/2).

Let T be (h, k). According to the problem:

Solving these equations yields T at (13, -6).

So, the required coordinates for point T are (13, -6).