CORRECT ACTUAL QUESTIONS AND
CORRECTLY WELL DEFINED ANSWERS
LATEST ALREADY GRADED A+ 2025 – 2026
System of Equations - ANSWERS-A set of equations with the same
variables
Solution of a System - ANSWERS-Any ordered pair in a system that
makes all the equations of that system true.
Substitution Method - ANSWERS-Replacing one variable with an
equivalent expression containing the other variable
Elimination Method - ANSWERS-another name for combination
method
solving systems by adding or subtracting equations to eliminate a
variable
,System of Inequalities - ANSWERS-set of two or more inequalities
with two or more variables
GCF - ANSWERS-Greatest Common Factor
Factoring - ANSWERS-
Difference of Squares - ANSWERS-
Parabola - ANSWERS-A curved line on a plane
Vertex Form - ANSWERS-
Vertex Formula - ANSWERS-
The Quadratic Formula - ANSWERS-
Rational Number - ANSWERS--any number that is a real number
that can be written ass a terminating or repeating decimal
Area of a circle - ANSWERS-pi times radius squared.
Central angle - ANSWERS-is equal to its intercepted arc.
,Inscribed angle - ANSWERS-is equal to ½ its intercepted arc.
Angle formed by 2 chords intersecting in a circle - ANSWERS-is
equal to the sum of the arcs divided by 2.
Angle formed by 2 secants - ANSWERS-is equal to the major arc
minus the minor arc divided by 2.
Angle formed by a secant and a tangent - ANSWERS-is equal to the
major arc minus the minor arc divided by 2.
Angle formed by two tangents - ANSWERS-is equal to the major arc
minus the minor arc divided by 2.
Lengths of 2 intersecting chords - ANSWERS-part of the first chord
times the other part of the first chord equals a part of the second
chord times the other part of the second chord.
Lengths of an intersecting diameter and chord that meet at right
angles (perpendicular) - ANSWERS-if a diameter meets a chord at a
right angle (perpendicular), the diameter divides the chord into 2
equal parts.
Lengths of 2 intersecting secants - ANSWERS-the whole length of
the first secant times the outside length of the first secant equals
, the whole length of the second secant times the outside length of
the second secant.
Lengths of an instersecting secant and tangent - ANSWERS-the
whole length of the first secant times the outside length of the first
secant equals the length of the tangent squared.
Lengths of intersecting tangents - ANSWERS-Tangents to a circle
sharing a common vertex are equal.
Angles - ANSWERS-acute angles are less than 90 degrees. Right
angles are 90 degrees. obtuse angles are between 90 and 180
degrees. Straight angles are 180 degrees and reflex angles are
greater than 180 degrees.
Adjacent angles - ANSWERS-share a common vertex, a common
side, but not common interior points.
Complementary angles - ANSWERS-2 angles when added together
that equal 90 degrees.
They do not have to be adjacent angles.
Supplementary angles - ANSWERS-2 angles when added together
that equal 180 degrees.They do not have to be adjacent angles.