Two experiments are defined below. An event is defined for each of the experiments. Experiment I: Ryan draws a ball from a bag that contains six balls, each of a different color. Only one of the balls is red. Event A: Ryan draws a red ball from the bag. Experiment II: Anna rolls a standard six-sided die. Event B: Anna rolls a five. Which statement about Event A and Event B is true?

The probability of both events happening is 1/6 I.e their probabilities are the same

Step-by-step explanation:

In this question, we are asked to compare two different probabilities in two different scenarios and write a statement that is true about the two events.

For experiment A, we have 6 different balls, with a single red ball. Let’s say what is the probability of selecting a ref ball?

This can be written as;

P(red) = 1/6

In the second experiment, Anna rolls a die, what is the probability of the number 5 turning up. Since in a die, we only have the number 5 listed once, the probability of a number 5 turning up will be ;

P(5) = 1/6

Hence, the true statement about both events is that the probabilities of both event A and B occurring is equal to each other

The correct answer is: 21x + 14 = 98; x = 4.

Step-by-step explanation:

She needs to type the notes she recorded in her 98-page workbook. If whe types x hours at a rate of 21 pages per hour, and 14 pages are already done. Then the equation is:

21x + 14 = 98;

Now, the number of hours she will take to complete the task can be found by solving for 'x':

21x = 98 - 14

21x = 84

x = 4.

Therefore, the correct option is: 21x + 14 = 98; x = 4.