Mumbai is approximately 845845845 kilometers (\text{km})(km)left parenthesis, start text, k, m, end text, right parenthesis away

Answer:

1,200 cars per hour

Step-by-step explanation:

Assuming a steady flow of vehicles, as noted in the scenario.

If we imagined a counter at your position, there would be 25 cars within a quarter-mile, including your vehicle, all traveling at your speed.

Next, let's determine how long it takes to cover that quarter-mile distance. With your velocity at 60 mph, we can set up a proportion:

60 miles -----------> 1 hour

¼ of a mile --------> x hours

Then we can calculate:

60/ (¼) = 1/x ---------> x = 1/240 hours.

This indicates that in 1/240 hours, all 25 cars pass by the counter.

Now, let's find how many cars pass the counter in one hour. By cross-multiplying, we get:

1/240 hours -------> 25 cars

1 hour --------------> x cars

Thus, we have 1/240 = 25/x -------> x = 25*240 = 1,200 cars.

The highway's flow rate in the direction you are heading is 1,200 cars per hour.

$257.95

The cosine and cotangent values of angle Ф are and -1. When the terminal side of an angle intersects the unit circle at point (x, y), then: The x-coordinate corresponds to the cosine of the angle formed with the positive x-axis and the terminal side, while the y-coordinate corresponds to the sine of that angle. Depending on the signs of x and y coordinates, we can determine the quadrant in which the angle resides.

Answer:

When x = 72, the z score is:

The average is 58

This z-score indicates that x= 72 is 1.273 standard deviations above the mean.

Step-by-step explanation:

Let’s consider the following details for this question: John's typing speed on a test is assumed to follow a normal distribution. Let X denote the number of words he can type in a minute. Hence, X ~ N(58, 11). It’s important to round the result to three decimal points if needed.

Provide your response below for words per minute on a typing test conducted on Sunday. The z score when x = 72 is

In this scenario, we acknowledge that the variable under consideration is represented by a normal distribution:

The formula for the z score is as follows:

By substituting values, we derive:

The mean is 58

This z-score indicates that x= 72 is 1.273 standard deviations higher than the mean.