Answer:
Thales theorem is a corollary of the theorem, which states that the angle subtended by an arc at any point on the circumference is half of the angle subtended by it at the centre. For example if the arc AC
subtends angle ∠AOC
at the centre and ∠ABC
any where else on the circumference,
∠ABC=12∠AOC
and if AOC
is a diameter, it forms an angle of 180∘
and angle subtended by it at any point on circumference is
12×180∘=90∘
Answer:
1) 2) (0,2) 3) The first and second Points must have x coordinate <-6, or y-coordinate y >2 e.g. (-7,2), (-6,3)
Step-by-step explanation:
1) To Rewrite it as Slope-intercept form, is to isolate the y on the left side and on the right side the rest of the inequality.
2) Since this is a linear inequality the y intercept is given by "b" parameter.
So the y-intercept is y > 2, coordinate point (0,2). In the graph, we have a dashed line over 2.
3) Since there no choices, the points that satisfy this inequality lie within the green area. We know that the points for this inequality must satisfy x < -6 or y> 2:
Testing for (-7,2) for x<-6 ⇒-7 <-6
Testing for (-6,3) for y>2 ⇒3>2
