2.5 Worksheet

Posljednje ažuriranje about 4 years ago

For the next 3 questions, use the property to copy and complete the statement.

For the next 3 questions, name the property illustrated by the statement.

2.5 Worksheet

Posljednje ažuriranje about 4 years ago

Complete the proof below:

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Reason #3

Complete the proof below:

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Reason #3

Statement #4

Complete the proof below:

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Reason #1

Reason #3

Statement #4

Complete the proof below:

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Reason #1

Reason #2

Reason #3

Reason #4

Reason #5

Complete the proof below:

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Reason #1

Reason #2

Reason #3

Reason #4

In the proof below, first reorder the statements to complete the left side of the proof. Then, provide the reasons for each statement.

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Put the statements in the correct order to complete the proof.

QR \cong PQ
2x + 5 = 10 - 3x
5x + 5 = 10
RS \cong PQ
QR = RS
5x = 5
QR \cong RS
x = 1

Using the correct order of the proof completed above, state the reasons for each step.

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Reason #1

Reason #2

In the proof below, first reorder the statements to complete the left side of the proof. Then, provide the reasons for each statement.

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Put the statements in the correct order to complete the proof.

x = 11
9x - 9 = 90
9x = 99
m\angle{ABD} + m\angle{DBC} = m\angle{ABC}
m\angle{ABC} = 90^o
6x + 3x - 9 = 90

Using the correct order of the proof completed above, state the reasons for each step.

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Reason #1

Reason #2

Reason #3

Reason #4

Complete the proof below:

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Reason #1

Reason #2

Reason #3

For the next 3 questions, use the property to copy and complete the statement.

Reflexive Property. ________ = \overline{RS}

Symmetric Property. If \angle{} _ = \angle{} _, then \angle{RST} = \angle{JKL}

Transitive Property. If \angle{F} = \angle{J} and \angle{} = \angle{} , then \angle{F} = \angle{L}

For the next 3 questions, name the property illustrated by the statement.

2.5 Worksheet

2.5 Worksheet

Reason #3

Reason #3

Statement #4

Reason #1

Reason #3

Reason #3

Statement #4

Reason #1

Reason #2

Reason #3

Reason #4

Reason #5

Reason #1

Reason #2

Reason #3

Reason #4

Put the statements in the correct order to complete the proof.

Reason #1

Reason #2

Put the statements in the correct order to complete the proof.

Reason #1

Reason #2

Reason #3

Reason #4

Reason #1

Reason #2

Reason #3

Reflexive Property. ________ = \overline{RS}

Symmetric Property. If \angle{} _______ = \angle{} _______, then \angle{RST} = \angle{JKL}

Transitive Property. If \angle{F} = \angle{J} and \angle{} ________ = \angle{} ________, then \angle{F} = \angle{L}

If \overline{DG} = \overline{CT}, then \overline{CT} = \overline{DG}.

\angle{VWX} = \angle{VWX}

If \overline{JK} = \overline{MN} and \overline{MN} = \overline{XY}, then \overline{JK} = \overline{XY}

If \overline{YZ} = \overline{ZY}

Reason #3

Reason #3

Statement #4

Reason #1

Reason #3

Reason #3

Statement #4

Reason #1

Reason #2

Reason #3

Reason #4

Reason #5

Reason #1

Reason #2

Reason #3

Reason #4

Reason #5

Reason #6

Put the statements in the correct order to complete the proof.

Reason #1

Reason #2

Reason #3

Reason #4

Reason #5

Reason #6

Reason #7

Reason #8

Put the statements in the correct order to complete the proof.

Reason #1

Reason #2

Reason #3

Reason #4

Reason #5

Reason #6

Reason #1

Reason #2

Reason #3

Reason #4

Reason #5

Reason #6

Reason #7

Reflexive Property. ________ = \overline{RS}

Symmetric Property. If \angle{} _______ = \angle{} _______, then \angle{RST} = \angle{JKL}

Transitive Property. If \angle{F} = \angle{J} and \angle{} ________ = \angle{} ________, then \angle{F} = \angle{L}

Symmetric Property. If \angle{} _ = \angle{} _, then \angle{RST} = \angle{JKL}

Transitive Property. If \angle{F} = \angle{J} and \angle{} = \angle{} , then \angle{F} = \angle{L}

Symmetric Property. If \angle{} _ = \angle{} _, then \angle{RST} = \angle{JKL}

Transitive Property. If \angle{F} = \angle{J} and \angle{} = \angle{} , then \angle{F} = \angle{L}