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RS is a chord of circle P, and TU is a chord of circle Q. Circle P is congruent to circle Q.Which statement cannot be verified from the information that is given?If RS TU, then RS = TU.RIf RS TU, then RS - TQ.If RS = TU, then RS = TU.If RS TU, then RS = TU.

RS is a chord of circle P and TU is a chord of circle Q Circle P is congruent to circle QWhich statement cannot be verified from the information that is givenIf class=

Respuesta :

The proposition that can not be verified using the given information is

[tex]If\text{ }\hat{\text{RS}}\cong\hat{TV,}\text{ then }\bar{\text{RS}}\cong\bar{TQ}[/tex]

Because there is no result (regarding chords) relating a chord that doesn't go through the center Q with a chord going through it. Look at the conclusion of the proposition

[tex]\bar{RS}\cong\bar{TQ}[/tex]

RS doesn't go through Q, and TQ does it.

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