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WGU Math for Educators D128 WGU Math for Educators D128 Exam Questions And Answers

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WGU Math for Educators D128 Exam Questions And Answers Sum of a polygon - Answer(n-2)180 /.Right angle - Answer90 degrees /.acute angle - Answerless than 90 degrees /.obtuse angle - Answergreater than 90 degrees and less than 180 degrees /.reflex angle - Answergreater than 180 degrees /.complementary angles - AnswerTwo angles whose sum is 90 degrees /.supplementary angles - AnswerTwo angles whose sum is 180 degrees /.interior angles of a polygon - Answerangles inside of a polygon /.triangle - AnswerA polygon with three sides whose interior angles equal 180. /.isosceles triangle - AnswerA triangle that has 2 equal sides. /.equilateral triangle - Answera triangle with 3 equal sides (60 degrees) /.Triangle Inequality Theorem - AnswerThe sum of the lengths of any two sides of a triangle must be greater than the length of the third side /.scalene triangle - Answerno equal sides /.quadrilateral - Answera four-sided polygon with interior angles adding to 360 degrees /.Parallelogram - AnswerA quadrilateral with two pairs of parallel sides /.square - AnswerA quadrilateral with 4 sides that are equal and has all 90 degree angles /.rectangle - Answera parallelogram with 4 right angles /.Rhombus - AnswerA parallelogram with four congruent sides.

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WGU Math for Educators D128 Exam
Questions And Answers
Sum of a polygon - Answer(n-2)180

/.Right angle - Answer90 degrees

/.acute angle - Answerless than 90 degrees

/.obtuse angle - Answergreater than 90 degrees and less than 180 degrees

/.reflex angle - Answergreater than 180 degrees

/.complementary angles - AnswerTwo angles whose sum is 90 degrees

/.supplementary angles - AnswerTwo angles whose sum is 180 degrees

/.interior angles of a polygon - Answerangles inside of a polygon

/.triangle - AnswerA polygon with three sides whose interior angles equal 180.

/.isosceles triangle - AnswerA triangle that has 2 equal sides.

/.equilateral triangle - Answera triangle with 3 equal sides (60 degrees)

/.Triangle Inequality Theorem - AnswerThe sum of the lengths of any two sides of a
triangle must be greater than the length of the third side

/.scalene triangle - Answerno equal sides

/.quadrilateral - Answera four-sided polygon with interior angles adding to 360 degrees

/.Parallelogram - AnswerA quadrilateral with two pairs of parallel sides

/.square - AnswerA quadrilateral with 4 sides that are equal and has all 90 degree
angles

/.rectangle - Answera parallelogram with 4 right angles

/.Rhombus - AnswerA parallelogram with four congruent sides.

/.Trapezoid - AnswerA quadrilateral with exactly one pair of parallel sides

, /.isosceles trapezoid - Answera trapezoid whose nonparallel opposite sides are
congruent

/.kite - Answera quadrilateral with two pairs of adjacent sides congruent and no opposite
sides congruent

/.Hypotenuse - Answerthe side of a right triangle opposite the right angle

/.legs of a right triangle - Answerthe sides adjacent to the right angle

/.Pythagorean Theorem - Answera²+b²=c²

/.acute angle on a right triangle - Answer90 degrees

/.circle - AnswerThe set of all points in a plane that are the same distance from a given
point called the center

/.diameter - Answerthe distance across a circle through its center

/.Radius - AnswerThe distance from the center of a circle to any point on the circle

/.Tangent - AnswerA line in the plane of a circle that intersects the circle in exactly one
point.

/.circumference - AnswerThe distance around a circle

/.Circumference of a circle - AnswerC=2πr or C=πd

/.area - AnswerThe space inside the shape

/.Area of a circle - AnswerA=πr²

/.Arcs - Answera part of the circumference of a circle.

/.sector - AnswerThe part of a circle that looks like a piece of pie. A sector is bounded
by 2 radii and an arc of the circle.

/.Solving for angles and arcs - AnswerCentral angle/360•=arc length/2πr= area
of sector/πr²

/.central angle - AnswerVertices are on the center of the circle

/.inscribed angle - Answeran angle whose vertex is on the circle

/.Transformation - AnswerHow figures can transform on the plane to make other figures.

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