Question

Given m, \parallel, nm∥n, find the value of x and y.
m
n
x°
47°
y°
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Answer
Answer
try again.
Answer
nope
Answered by GPT 3.5
Since m is parallel to nm, the angles x° and 47° are corresponding angles. Therefore, x° = 47°.

Similarly, since nm is parallel to n, the angles y° and 47° are alternate interior angles. Therefore, y° = 47°.

So, the value of x is 47° and the value of y is 47°.
Answered by GPT 3.5
Since m is parallel to nm, the angles x° and 47° are corresponding angles. Therefore, x° = 47°.

Similarly, since nm is parallel to n, the angles y° and 47° are also corresponding angles. Therefore, y° = 47°.

So, the value of x is 47° and the value of y is also 47°.
Answered by GPT 3.5
Apologies for the incorrect response. Let's try again to find the correct values of x and y.

Given that m is parallel to nm and nm is parallel to n, we can conclude that x° and 47° are corresponding angles and y° and 47° are alternate interior angles.

Therefore, we have the following equations:

x° = 47° (corresponding angles)
y° + 47° = 180° (interior angles of a triangle sum to 180°)

From the equation y° + 47° = 180°, we can subtract 47° from both sides:

y° = 180° - 47°
y° = 133°

Therefore, the value of x is 47° and the value of y is 133°.