paigexkristen

Tonight's show **by the senior class** (a) was the first time **some parents,** (b) many of them young to have them, have seen **them** (c) perform in front of **a crowded room,** (d) a room full of people. Identify the error.

by the senior class

some parents

crowded room

them

The phrase, "Plunging on ahead of my guide,"

A. modifies the verb.

B.describes the physical setting.

C. is a noun phrase.

D.modifies the subject.

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1: Use Figure 1 above. The exterior angles of Angle 1 are _______.

Angles 10 & 11

Angles 10 & 13

Angles 2 & 3

Angles 10 & 12

2: Use Figure 1 above. If m Ang 2 = 80, then m Ang 4 = _______.

100

90

80

10

3: Use Figure 1 above. If m Ang 2 = 80, then m Ang 5 = _______.

100

90

80

10

4: Use Figure 1 above and #3. If m Ang 3 = 20, then m Ang 1 = _______.

100

90

80

10

5: Use Figure 1 above and #4. m Ang 12 = _______.

100

90

80

10

6: Use Figure 2 above. If m Ang D = 60 and m Ang E = 50, then m Ang F = _______.

70

65

60

50

7: Use Figure 2 above and information from #6. Which side(s) of Triangle DEF is(are) the longest?

DE

EF

DF

DE and DF

8: Use Figure 2 above. If m Ang A = 60 and m Ang B = 55, then m Ang C = _______.

70

65

60

50

9: Use Figure 2 above and information from #8. Which side(s) of Triangle ABC is(are) the longest?

AB

BC

AC

AB and AC

10: Use Figure 2 above and information from #6 and #8. Compare your biggest sides, and notice that BA and DE are the same side, so BA = DE. Which side(s) is(are) the longest of the entire figure?

AB

DF

DE and DF

AC and BC

11: Use Figure 3 above. If CG is perpendicular to AB, then CG is a(n) _______ of Triangle ABC.

midpoint

median

altitude

interior angle

12: Use Figure 3 above. If BD is a median of Triangle ABC, then D is the midpoint of _______.

AB

BC

AC

AF

13: Use Figure 3 above. If AF is a median of Triangle ABC, then _______.

AC is perpendicular to BC

AF is perpendicular to BC

F is the midpoint of AC

F is the midpoint of BC

14: Use Figure 3 above. If we wanted to draw an altitude of Triangle ABC coming from vertex C, then our line would _______.

cross AB at its midpoint

cross BC at its midpoint

cross and be perpendicular to AB

cross and be perpendicular to BC

15: Use Figure 3 above. If we wanted to draw a median of Triangle ABC coming from vertex A, then our line would _______.

cross AB at its midpoint

cross BC at its midpoint

cross and be perpendicular to AB

cross and be perpendicular to BC

*I'm a photographer that is of course still in highschool scrounging up grades to graduate so I can go towards my photog future. I have one terrible class that I always blowe off to develop film or manipulate photos. What'g going on am i suffering from senioritis or just too passionate about photography?

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4: Use Figure 1 above. If m Ang 1 = 30, then m Ang 11 = _______.

30

60

120

150

5: Use Figure 1 above. If m Ang 1 = 30, then m Ang 12 = _______.

30

60

120

150

6: Use Figure 2 above. If m Ang B = 53 and m Ang C = 62, then m Ang A = _______.

75 65 57.5 55

7: Use Figure 2 above and information from #6. Which side(s) of Triangle ABC is(are) the longest?

AB

BC

AC

AB and BC

8: Use Figure 2 above. If m Ang D = 54 and m Ang E = 63, then m Ang F = _______.

53

58.5

63

73

9: Use Figure 2 above and information from #8. Which side(s) of Triangle DEF is(are) the longest?

DE and EF

EF

DF

DE and DF

10: Use Figure 2 above and information from #6 and #8. Notice that the two triangles share a side, so BC = DE. Which side(s) of the entire figure is(are) the longest?

AB

DE

DE and DF

AC and BC

11: Use Figure 3 above. If BE is perpendicular to AC, then BE is a(n) _______ of Triangle ABC.

midpoint

median

altitude

interior angle

12: Use Figure 3 above. If BD is a median of Triangle ABC, then D is the _______ of AC.

midpoint

angle bisector

altitude

interior angle

13: Figure 3 above. If CG is an altitude of Triangle ABC, then _______.

CG is perpendicular to AB

CA is perpendicular to AB

G is the midpoint of AB

CG is parallel to BC

14: Use Figure 3 above. If we wanted to draw a median of Triangle ABC coming from vertex C, then our line would _______.

cross BC at its midpoint

cross AB at its midpoint

cross and be perpendicular to BC

cross and be perpendicular to AB

15: Use Figure 3 above. If we wanted to draw an altitude of Triangle ABC coming from vertex A, then our line would _______.

cross BC at its midpoint

cross AB at its midpoint

cross and be perpendicular to BC

cross and be perpendicular to AB

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Use Figure 1 above. The exterior angles of Angle 2 are _______.

Angles 1 & 3

Angles 4 & 5

Angles 5 & 6

Angles 4 & 6

2: Use Figure 1 above. The exterior angles of Angle 3 are _______.

Angles 1 & 2

Angles 7 & 9

Angles 7 & 8

Angles 8 & 9

3: Use Figure 1 above. If m Ang 1 = 30, then m Ang 10 = _______.

30

60

120

150

If anyone's kind enough to help me with some others I'd greatly appreciate it.

If the measures of two angles in a triangle are 40 degrees each, then the measure of the other angle must be _______ degrees.

I'm dying my hair blue black (black with blue tint) and was wondering what would be a good style?

I am of mixed race European and African American.

I have dark brown very thick wavy hair and I get a chemical straightener every once and awhile to keep my hair straight without the hassle of the brush and blowdry. My hair is shoulder length and very healthy. I would like to get the tips of my hair (The back) dyed platinum blonde but I know I canot get it bleached because of the chemical reaction with the straightener. Is there any way I can achieve this look without losing my hair?

I want to dye the very back of my hair at the tips (not just the ends) platinum blonde (or close to it) I want it to be very bold and out there, I have very curly/wavy hair and it is naturally dark brown

1: Read the following: Many years had elapsed during which nothing of Combray, save what was comprised in the theatre and the drama of my going to bed there, had any existence for me, when one day in winter, on my return home, my mother, seeing that I was cold, offered me some tea, a thing I did not ordinarily take…. "…my mother, seeing that I was cold, offered me some tea, a thing I did not ordinarily take…." contains two sentence-combining strategies, _____ and __________.

an adjective clause and an appositive

an appositive and an adjective clause

a verbal and an appositive

a verbal and a verbal

2: Read the following paragraph, excerpted from Alan Alda’s speech to the graduating class at Caltech, 2002: Whatever you do, help us love science the way you do: like the young man so head over heels about his sweetheart he can’t stop talking about her, like the young woman so in love with her young man she wants everyone to know how wonderful he is . . . show us pictures, tell us stories, make us crave to meet your beloved. Don’t just tell us science is good for us and, therefore, we ought to fund you for it. Don't tell us to trust you that your fancy words actually mean something. Don't keep the tricks of your trade up an elite sleeve. Don’t be merchants, or mandarins, or magicians . . . be lovers! The above paragraph is ___________.

a mixed paragraph

a coordinate paragraph

a subordinate paragraph

a messy paragraph

I need help with these three questions Please & Thank you.

1: Which of the following is NOT a primary role of skeletal muscles?

neutralizer

protagonist

fixator

synergist

2: When another skeletal muscle produces an added force in the same general direction as the prime mover, it is referred to as a

synergist

stabilizer

protagonist

fixator

3: Which statement is NOT true about striated muscle fiber contraction?

When stimulated by a nervous impulse, a fiber may not act at all.

The fiber can partially contract to produce less tension.

The "sliding filament" theory involves myosin "bridges."

The length of the fiber can actually shorten.

6: Perimeter = 55. AB = 3x - 7. BC = 5x - 21. AC = 2x + 3

Equilateral

Isosceles

Scalene

7: Perimeter = 51. AB = 9 + x. BC = x. AC = x.

Equilateral

Isosceles

Scalene

The directions say:

Read Dr. Martin Luther King's "Letters from Birmingham Jail," and write an analysis of all of the causes (and subsequent effects) he discusses as social implications for his and future times and peoples.

I have not changed the directions in any way.

Can someone please explain it differently?

I am Christian and my boyfriend is Muslim. Eventually I believe we will get married. Can anyone tell me what my duties will be as his wife even though im not muslim?

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1: Use this information to answer #1-4. The wording will tell you which parts are equal.

Can you prove congruence in figure 1? If so, with what postulate?

SSS

ASA

SAS

2: Can you prove congruence in figure 2? If so, with what postulate?

SSS

SAS

Can�t prove congruence

3: Can you prove congruence in figure 3? If so, with what postulate?

SSS

ASA

Can�t prove congruence

4: Can you prove congruence in figure 4? If so, with what postulate?

ASA

SAS

Can't prove congruence

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5: Use this information to answer #5-8. The diagrams will tell you which parts are equal; equal parts have the same markings, as with the diagrams in the past few lessons.

Can you prove congruence in figure 5? If so, with what postulate?

SSS

ASA

Can't prove congruence

6: Can you prove congruence in figure 6? If so, with what postulate?

ASA

SAS

Can't prove congruence

7: Can you prove congruence in figure 7? If so, with what postulate?

SSS

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Refer to the diagram above. Using the rules of vertical, complementary, and supplementary angles, can you prove that angleAGH = angleGHD?

yes

no

I can't tell

1: http://i7.tinypic.com/6okhwkp.gif

Which theorem is used to prove the above statement?

If two angles are equal, their supplements are equal.

If two angles are equal, their compliments are equal.

If two straight lines intersect, then the opposite angles formed are equal in pairs.

2: angleAOC and angleBOD are right angles.

OB is the bisector of angleAOC.

OC is the bisector of angleBOD.

Which theorem is used to prove that angleAOB = angleCOD?

If two angles are equal, their supplements are equal.

If two angles are equal, their compliments are equal.

If two straight lines intersect, then the opposite angles formed are equal in pairs.

3: An angle PQR is bisected by the line QT, which is extended beyond Q to any point S. Prove that anglePQS = angleRQS.

Which theorem is used?

If two angles are equal, their supplements are equal.

If two angles are equal, their compliments are equal.

If two straight lines intersect, then the opposite angles formed are equal in pairs.

4: http://i7.tinypic.com/89r8x20.gif

Prove that angleULC = angle PLM.

Which theorem is used?

If two angles are equal, their supplements are equal.

If two angles are equal, their compliments are equal.

If two straight lines intersect, then the opposite angles formed are equal in pairs.

1: Points A, B, C are on a line in the order ABC. What can be said about the distance AC in relation to the distance AB?

AC > AB

AC < AB

AC = AB

2: Points A, B, C are on a line in the order ABC. What can be said about the distance AC in relation to the distance AB, BC?

AB - AC = BC

AB + BC = AC

AC + BC = AB

3: A, B, C are points with B in the line AC. What can be said about the distance AC in relation to the distances AB, BC?

AB + BC = AC

AB - AC = BC

AC + BC = AB

4: Point P is the interior of angleXOY. Does the ray with end point O and containing point P lie completely in the interior of angleXOY?

Yes; Ray OP is in the interior.

No; Ray OP is on one ray of the angle.

I can't tell

5: Ray OP is in the interior of angleXOY. What can be said about angleXOY in relation to angleXOP?

OP + OY > OX

angle XOP is 1/2 angle XOY

angle XOY > angle XOP

6: Ray OP is in the interior of angleXOY. What can be said about angleXOY in relation to angleXOP and anglePOY?

XOY = XOP + POY

XOY = XOP - POY

XOY + XOP = POY

7: If angleXOY is divided into two equal angles by the ray OP, what is the name given to OP?

Hypotenuse

Angle bisector

Axiom

8: If OP is the bisector of angleXOY, what is the relationship of angleXOP and anglePOY?

angle XOP > angle POY

angle XOP < angle POY

angle XOP = angle POY

9: How many planes are there which contain any given line?

zero

an infinite number

two

10: Is it true, without exception, that if P, Q, R are points contained by plane X and also by plane Y, then X is the same plane as Y?

Yes; they must be on the same plane.

No; the points may be on a line at the intersection of the 2 planes

I can't tell

11: In general, how many planes are there which contain any number of given points?

one

two

an infinite number

12: How many planes do parallel lines occupy?

one

two

an infinite number

13: Plane X and plane Y each contain the point A. Is there a line containing A which is common to the lanes?

Yes

No

I can't tell

14: Which definition allows us to state that if D is the midpoint of AB, then AD = DB.

The definition of a line segment.

The definition of a midpoint.

The definition of an angle bisector.

15: Which definition allows us to state that if AB ⊥ BC, then angleABC is a right angle.

The definition of an angle bisector.

The definition of a line segment.

The definition of perpendicular lines.

Does anyone actually use the WoW voice chat? Can anyone explain this whole thing to me? Like how to use it, limitations, etc.