at what x coordinate would a line whose equation is y=2x-3 intersect a perpendicular line whose y intercept is 17
1 answer:
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The complete question in the attached figure
we have
arc XV = 68°
∠YUV = 36°
we know that
The measure of the external angle is the semidifference of the arcs that it covers.
therefore
∠YUV =[arc VY-arc XV]/2
arc VY=[2*∠YUV]+arc XV----------> [2*36]+68---------> 140°
the answer isthe measure of arc VY is 140°
we have
arc XV = 68°
∠YUV = 36°
we know that
The measure of the external angle is the semidifference of the arcs that it covers.
therefore
∠YUV =[arc VY-arc XV]/2
arc VY=[2*∠YUV]+arc XV----------> [2*36]+68---------> 140°
the answer isthe measure of arc VY is 140°
Answer:
0, 40, and 80 are the values that work for this compound inequality.
Step-by-step explanation:
To create a compound inequality, we have to examine the conditions for to work.
Since can not be below 0° C, that means that
must be greater than or equal to 0.
Which is represented as , or
.
Since can not be above 100° C, that means
must be less than 100.
Which is represented as .
We can combine both inequalities into one, where is shared between the two. This creates
.
Let's test each value of .
0 is <em>equal to</em> 0 and less than 100, so it works.
40 is <em>greater </em>than 0 and less than 100, so it works.
80 is <em>greater </em>than 0 and less than 100, so it works.
120 is <em>greater </em>than 0 and <em>greater</em> than 100, so it doesn't work.
160 is <em>greater </em>than 0 and <em>greater</em> than 100, so it doesn't work.
Hope this helped!