Hint | Answer | % Correct |
---|---|---|
8-3 | a {triangle} is equal to the sum of | 100%
|
8-2 | {equal} to the sum of the | 100%
|
8-7 | In a 30-60-90 {triangle}, | 100%
|
8-2 | In a {right} triangle, the | 100%
|
8-3 | {sides}, then the triangle is a | 100%
|
8-2 | {square} of the hypotenuse is | 100%
|
8-2 | {squares} of the legs. | 100%
|
8-1 (C2) | {adjacent} to that leg. | 75%
|
9-1 (C1) | a {point} are congruent. | 75%
|
9-1 | {circle}, then the line is | 75%
|
8-1 (C1) | geometric {mean} between | 75%
|
8-1 (C2) | geometric {mean} between the | 75%
|
8-1 (C2) | {hypotenuse} and the segment of | 75%
|
9-1 | If a {line} is tangent to a | 75%
|
8-1 | If the {altitude} is drawn | 75%
|
8-3 | If the {square} of one side of | 75%
|
8-6 | In a 45-45-90 {triangle}, | 75%
|
9-1 | {perpendicular} to the | 75%
|
9-1 | {radius} drawn to the | 75%
|
8-3 | {right} triangle. | 75%
|
8-1 (C2) | {right} triangle, each leg is the | 75%
|
9-1 (C1) | {Tangents} to a circle from | 75%
|
8-6 | the {hypotenuse} is √2 times as | 75%
|
8-7 | the {hypotenuse} is twice as long | 75%
|
P16 | these {two} arcs. | 75%
|
8-3 | the {squares} of the other two | 75%
|
8-1 (C2) | to the {hypotenuse} of a | 75%
|
8-1 | {triangles} formed are | 75%
|
8-1 (C2) | When the {altitude} is drawn | 75%
|
8-1 (C1) | When the {altitude} is drawn | 75%
|
9-4 | (1) Congruent {arcs} have | 50%
|
9-7 | angle is equal to {half} the measure | 50%
|
9-3 | are {congruent}. | 50%
|
8-7 | as the {shorter} leg, and the | 50%
|
P16 | by two {adjacent} arcs is the | 50%
|
9-2 | {circle} is perpendicular to a | 50%
|
9-4 | congruent {arcs}. | 50%
|
9-8 | formed by a chord and a {tangent} | 50%
|
9-9 | formed by two chords that {intersect} | 50%
|
9-2 | If a {line} in the plane of a | 50%
|
9-7 (C3) | If a {quadrilateral} is | 50%
|
9-7 (C3) | {inscribed} in a circle, then its | 50%
|
9-9 | inside a circle is equal to {half} | 50%
|
9-6 | In the {same} circle or in | 50%
|
9-4 | In the {same} circle or in | 50%
|
9-3 | In the {same} circle or in | 50%
|
8-1 (C1) | {length} of the altitude is the | 50%
|
8-6 | long as a {leg}. | 50%
|
8-7 | {longer} leg is √3 times as long as | 50%
|
9-7 (C3) | {opposite} angles are | 50%
|
9-5 | {perpendicular} to a chord | 50%
|
9-2 | {radius} at its outer | 50%
|
8-1 (C1) | {right} triangle, the | 50%
|
8-1 | {right} triangle, then the two | 50%
|
8-1 | {similar} to the original | 50%
|
P16 | {sum} of the measures of | 50%
|
9-2 | {tangent} to the circle. | 50%
|
9-9 | The measure of an {angle} | 50%
|
9-10 | The {measure} of an angle formed | 50%
|
P16 | The {measure} of the arc formed | 50%
|
9-7 (C1) | the same {arc}, then the angles | 50%
|
8-7 | the {shorter} leg. | 50%
|
8-1 | to the {hypotenuse} of a | 50%
|
8-1 (C1) | to the {hypotenuse} of a | 50%
|
8-1 | {triangle} and to each other. | 50%
|
9-6 | (1) Chords equally {distant} from the | 25%
|
9-6 | (2) Congruent {chords} are equally | 25%
|
9-4 | (2) Congruent {chords} have | 25%
|
9-13 | a circle from an {external} point, | 25%
|
9-5 | A {diameter} that is | 25%
|
9-7 (C2) | An angle {inscribed} in a | 25%
|
9-10 | and a {tangent} | 25%
|
9-3 | and only if their {central} angles | 25%
|
P16 | (Arc {Addition} Postulate.) | 25%
|
9-7 (C1) | are {congruent}. | 25%
|
9-13 | a {tangent} segment are drawn to | 25%
|
9-5 | {bisects} the chord and its arc. | 25%
|
9-10 | by two {secants}, | 25%
|
9-6 | {centre} (or {centres}) are congruent. | 25%
|
9-4 | congruent {chords}. | 25%
|
9-4 | {congruent} circles: | 25%
|
9-6 | {congruent} circles: | 25%
|
9-3 | {congruent} circles, two | 25%
|
9-6 | {distant} from the centre (or centres). | 25%
|
9-10 | drawn from a {point} outside a circle | 25%
|
9-12 | drawn to a circle from an {external} | 25%
|
9-2 | {endpoint}, then the line is | 25%
|
9-12 | equals the {product} of the other | 25%
|
9-12 | {external} segment. | 25%
|
9-13 | {external} segment is equal to | 25%
|
9-7 (C1) | If two {inscribed} angles intercept | 25%
|
9-8 | is equal to {half} the measure | 25%
|
9-3 | {minor} arcs are congruent if | 25%
|
9-7 | of its {intercepted} arc. | 25%
|
9-8 | of the {intercepted} arc. | 25%
|
9-10 | of the {measures} of | 25%
|
9-10 | or a {secant} | 25%
|
9-1 | point of {tangency}. | 25%
|
9-12 | point, the product of one {secant} | 25%
|
9-12 | {secant} segment and its | 25%
|
9-13 | {secant} segment and its | 25%
|
9-12 | segment and its {external} segment | 25%
|
9-11 | segments of one {chord} equals | 25%
|
9-7 (C2) | {semicircle} is a right angle. | 25%
|
9-7 (C3) | {supplementary}. | 25%
|
9-13 | {tangent} segment. | 25%
|
8-1 (C2) | the {hypotenuse} that is | 25%
|
9-10 | the {intercepted} arcs. | 25%
|
9-9 | the {intercepted} arcs. | 25%
|
9-8 | The {measure} of an angle | 25%
|
9-7 | The measure of an {inscribed} | 25%
|
9-11 | the other {chord}. | 25%
|
9-13 | the {product} of the | 25%
|
8-1 (C1) | the {segments} of the hypotenuse. | 25%
|
9-13 | the {square} of the | 25%
|
9-9 | the sum of the {measures} of | 25%
|
9-10 | two {tangents}, | 25%
|
9-13 | When a {secant} segment and | 25%
|
9-11 | When two chords {intersect} inside | 25%
|
9-12 | When two {secant} segments are | 25%
|
9-11 | a circle, the {product} of the | 0%
|
9-10 | is equal to half the {difference} | 0%
|
9-11 | the {product} of the segments of | 0%
|
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