Hint: d equals square root of left parenthesis x sub one minus x sub two right parenthesis squared plus left parenthesis y sub one minus y sub two right parenthesis squared end square root
A. V(8, −4)
B. X(5, −2)
C. Y(−6, 0)
D. Z(5, 7)
The value of x is 130° and that of y is 130° as AB and CD are parallel lines.
Parallel lines in geometry are two lines in the same plane that are at equal distance from each other but never intersect. They can be both horizontal and vertical in orientation. Parallel lines can be found in everyday life, such as zebra crossings, notepad lines, and railway tracks. Two lines (in the same plane) are said to be parallel if they never collide, regardless matter how far they are extended on either side. Parallel lines travel parallel to each other, like train tracks.
Here,
x=180-50
x=130°
x=y
y=130°
Because AB and CD are parallel lines, the value of x is 130° and the value of y is 130°.
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Answer:
Attachment 1 :- x = 3/2
Attachment 2 :- m + r = 154°
Step-by-step explanation:
Attachment 1 :-
As the base 3 is same on both the sides , cancel the base 3 from both left & right side of eqn. After that we will get:-
Attachment 2 :-
PQR is a straight line . It's given that m + n = 110°
But we know that m + n + r = 180° ..............eqn.1
So substituting the value of m+n in eqn.1 gives :-
m+n+r = 180°
=> r + 110° = 180°
=> r = 180° - 110°
= 70°
It's also given that n+r = 96°
So putting the value of r in the above gives ,
n+r = 96°
=> n + 70° =96°
=> n = 96° - 70°
= 26°
Putting the value of n in eqn.1 gives
m + n = 110°
=> m + 26° = 110°
=> m = 110° - 26°
= 84°
So m + r = 84° + 70° = 154°
a.)215
b.)311
c.)354
d.)430
The standard deviation of scores for the tenthlevel is 215 and is denoted as option A.
This is defined as the measure of the amount of variation or dispersion of a set of values.
We were told that score of 3,540 points is 2 standard deviations above the mean score of 3,110 therefore,
3,110 + 2 s= 3,540
2 s = 3,540 - 3,110
2s = 430
s = 430/2
s = 215
Read more about Standard deviation here brainly.com/question/12669569
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