First you want to put them in order from least to greatest.
65, 72, 74, 75, 86, 89, 93, 95, 96, 97, 100.
Now you count the numbers on the left and right until you get to the middle, there is an uneven number so therefor you wont have to do any extra math.
65, 72, 74, 75, 86, 89, 93, 95, 96, 97, 100. there is 5 on each side 89 being the median.
Now moving onto the mode. You will need all of them for this not taking out the ones of there being multiple.
95, 95, <span>96, 100, </span>86, 75, 75, 75, 74, 72, 89, 97, 93, 65
You need to find the number that there is the most of to find the mode. to do this keep score of how many of each of the numbers there is
95, 95, 96, 100, 86, 75, 75, 75, 74, 72, 89, 97, 93, 65 The most commonly occuring number is 75 in this dataset.
Reviewing our answers.
In the end the median is 89 and the mode is 75
Answer:
Upward
Step-by-step explanation:
Use a graphing calculator
The symbol V is read as 'OR'.
Hence, pVq is read as p or q.
If p or q is true(T), then pVq is also true(T).
The truth table for pVq is,
p. q. pVq
T. T. T
T. F. T
F. T. T
F. F. F
The symbol ˜ is read as negation.
˜q means the opposite of q. If q is true(T), then ˜q is false(F) and vice versa.
p. q. pVq ˜q
T. T. T F
T. F. T T
F. T. T F
F. F. F T
The symbol <-> is read as if and only if.
(pVq) <-> ˜q implies that pVq is true if and only if ˜q is true.
(pVq) <-> ˜q is the truth value of pVq only if ˜q is true (T) and the value of (pVq) <-> ˜q is the opposite of the truth value of pVq if ˜q is false (F).
p. q. pVq ˜q (pVq) <-> ˜q
T. T. T F F
T. F. T T T
F. T. T F T
F. F. F T F
The truth table is
p. q. pVq (pVq) <-> ˜q
T. T. T F
T. F. T T
F. T. T T
F. F. F F
