Exercise 4: Guided Practice

Some guided practice questions to refresh your skills

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QUESTION OF
Views #: 816
Questions #: 14
Time: 10 minutes
Pass Score: 80.0%
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Refer to the figure and find the length of each segment

1 pts

Β 

  1. AB (1)
  2. CEΒ (2)
  3. DCΒ (3)
  4. EA (4)
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Correct Answer

Explanation

Refer to the figure below and find each midpoint

1 pts

Β 

  1. Find the midpoint ofΒ ADΒ (1)
  2. Find the midpoint ofΒ BEΒ (2)
  3. Find the midpoint ofΒ EAΒ (3)
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Correct Answer

Explanation

Use the protractor to find each angle measure listed below

1 pts

Type in the measure of the angle in numbers only

  1.  m(∠GDE) (1)
  2.  m(∠EDS) (2)
  3.  m(∠CDR) (3)
  4.  m(∠CDG) (4)
  5.  m(∠ADE) (5)
  6.  m(∠EDR) (6)
  7.  m(∠CDA) (7)
  8.  m(∠CDS) (8)
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Explanation

Classify the following angles in the figure as an acute angle, a right angle, an obtuse angle, or a straight angle

1 pts

Β 

  1. (1) ∠MNO
  2. (2) ∠NOP
  3. (3) ∠MPQ
  4. (4) ∠QPO
  5. (5) ∠OPN
  6. (6) ∠POS
  7. (7) ∠PNO
  8. (8) ∠MNQ
Please drag and drop the selected option in the right place or type it instead
acute
right
obtuse
straight
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Correct Answer

Explanation

Find x

1 pts

Type in the angle as a number without the degrees sign

  1. (1)Β 
  2. (2)Β 
  3. (3)Β 
  4. (4)Β 
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Explanation

Refer to the figure below. Find the measure of each angle

1 pts

Β 

  1. ∠1
  2. ∠NYZ
  3. ∠MYX
  4. ∠2
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Explanation

Find m(\(\angle{ABD}\))

1 pts

Value of x = (1)

m(∠ABD) = (2)

Β 

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Explanation

Find the measure of the following angle

1 pts
m(\(\angle{DBE}\))

Β 

Value of x = (1)

m(∠DBE) = (2)

Β 

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Explanation

First find \(x\). Then find m(\(\angle{ZYQ})\) and m(\(\angle{PYQ})\)

1 pts

Β 

  1. x = (1)
  2. m(∠ZYQ) = (2)
  3. m(∠PYQ) = (3)
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Correct Answer

Explanation

First find \(x\). Then find m(\(\angle{ZYQ})\) and m(\(\angle{PYQ})\)

1 pts

Β 

  1. x = (1)
  2. m(∠ZYQ) = (2)
  3. m(∠PYQ) = (3)
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Correct Answer

Explanation

Let x represent the unknown angle measure. Find the value of x

1 pts
  1. m(∠x) = (1) which complements a 30o angle.
  2. m(∠x) = (2) which supplements a 30o angle.
  3. m(∠x) = (3) which supplements a 105o angle.
  4. m(∠x) = (4) which complements a 75o angle.
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Explanation

Can two angles that are complementary be equal?

1 pts
volume_mute
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Explanation

Can two angles that are supplementary be equal?

1 pts
volume_mute
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Explanation

The angles highlighted below are vertical angles

1 pts
volume_mute

Β 

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Keywords
Year 7