Answer:
equilateral right triangle
Step-by-step explanation:
7^2+7^2=c^2
49+49=c^2
c^2=98
c=10
Therefore, equilateral right triangle
The mean and median will increase by the same amount.
B.
The median will increase more than the mean.
C.
The median will stay the same, but the mean will increase.
D.
The mean and median will both stay the same.
Answer:
Option: D is the correct answer.
Both mean and median stay the same.
Step-by-step explanation:
4, 6, 8, 10, 12
Clearly from the data set we could see that the median of the set is:
Median=8
( Since we know that the median of the set is the central tendency of a data and always exist in the middle of the data set)
Also, we have 5 data points hence, the mean is calculated as:
Hence, we have:
Mean=8
and Median=8
4,6,8,8,10,12
Hence, now the median lies between 8 and 8.
Hence, we get Median=8
( Since, (8+8)/2=16/2=8)
Also, Mean is calculated as:
Hence, we have:
Mean=8
and Median=8
So, the statement that can be inferred form the addition of a new data point is:
D.
The mean and median will both stay the same.
f(x) = x-10
f(-7) = -7 -10
f(-7)= -17
I understand now !
B.) 135°
C.) 15°
D.) 125°
Answer:
The correct option is A.
Step-by-step explanation:
Line A and B are parallel lines.
....(1) (Alternate exterior angles)
(Supplementary angles)
The value of x is 15.
Put this value in equation (1).
Therefore measures of angle 1 is 45° and option A is correct.
Answer:
45 i just took the test.
Step-by-step explanation:
Answer: 147
Step-by-step explanation:
The given arithmetic sequence : 3, 9, 15, 21, 27, ….....................
From the above sequence, it can be seen that the first term
The common difference =
We know that in arithmetic sequence, the nth term is given by :-
Then for, n=25, the 25th term will be :-
Need help
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Explanation:
1/2 is the probability of flipping tails because we have one side labeled tails out of 2 sides total.
1/6 is the probability of rolling a 5, because there's one side we want out of 6 total.
The two events (flipping the coin and rolling the die) are independent, allowing us to multiply those previously mentioned fractions:
(1/2)*(1/6) = (1*1)/(2*6) = 1/12