Special Math Symbol Table Type the characters (shown below the symbol on yellow backgrounds) to obtain the indicated symbol.Not EqualGreater than or EqualLess...
| Special Math Symbol Table Type the characters (shown below the symbol on yellow backgrounds) to obtain the indicated symbol. | ||||||||
| Not Equal | Greater than or Equal | Less than or Equal | Squared or 2 Exponent | Cubed or 3 Exponent | Deg. | Multiply | Plus or Minus | Square Root |
| [removed] | [removed] | [removed] | [removed] | [removed] | [removed] | [removed] | [removed] | [removed] |
| <> | >= | <= | ^2 | ^3 | DEG | * | +- | SQR |
| Be sure to label answers with appropriate units: $12.42, 3 IN, 87 MM, 100 FT2, etc. You may also type SQ IN to obtain IN2; SQ FEET or SQ FT to obtain FT2; or CUBIC IN or CU IN to obtain IN3 As a shortcut, type X3 for X3; or Y2 for Y2; also IN2 for IN2; and M3 for M3, etc. | ||||||||
| Standard Math Symbols (found directly on keyboard) | |||||
| Plus Sign | Minus Sign or Subtract Sign | Divide Sign | Equal Sign | Less Than Sign | Greater Than Sign |
| [removed] | [removed] | [removed] | [removed] | [removed] | [removed] |
| Note: Do not put period (.) after units, so type TSP (not TSP.) for teaspoon. Type fractions such as 3½ as 3 1/2 or -8¾ as -8 3/4 For answers that are repeating decimals (and no rounding instructions are given), instead of typing 0.33... or 0.66..., use 1/3 or 2/3 (since the fraction form is the most accurate representation of the answer). To represent X4, type X4 which will be modified to X^4, where ^ indicates raised to a power. To obtain 28, type 2^8, where "^8" means raised to the 8th power. Always use parentheses around numerators or denominators with two or more terms: For Example: A + B/C is not the same as (A+B)/C | |||||
| 1 | Answer: [removed] In a right triangle, the point of concurrency is _____ the triangle.
a. inside
b. on
c. outside
|
| 2 | Answer: [removed] In an obtuse triangle, the point of concurrency is _____ the
triangle.
a. inside
b. on
c. outside
|
| 3 | Answer: [removed] In an acute triangle, the point of concurrency is _____ the triangle.
a. inside
b. on
c. outside
|
| 4 | Answer: [removed] The perpendicular bisectors of a triangle will _____ intersect on
the triangle.
a. always
b. sometimes
c. never
|
| 5 | Answer: [removed] The angle bisectors of a traingle will _____ intersect outside the
triangle.
a. always
b. sometimes
c. never
|
| 6 | Answer: [removed] The medians of an acute triangle will _____ intersect inside the
triangle.
a. always
b. sometimes
c. never
|
| 7 | Answer: [removed] The medians of an obtuse triangle will _____ intersect on the
triangle.
a. always
b. sometimes
c. never
|
| 8 | Answer: [removed] The perpendicular bisectors of an obtuse triangle will _____
intersect outside the triangle.
a. always
b. sometimes
c. never
|
| 9 | Answer: [removed] Referring to the figure, use Hinge Theorem or its converse to
complete the statement: m∠ADC ? m∠ADB
a. <
b. >
c. =
![]() |
| 10 | Answer: [removed] Referring to the figure, use Hinge Theorem or its converse to
complete the statement: AB ? AC
a. <
b. >
c. =
![]() |
| 11 | Answer: [removed]Referring to the figure, line BM ⊥ segment AC and segment AM ≅ segment CM Find: CM ![]() |
| 12 | Answer: [removed] Referring to the Fig. in Question #11, given
line BM is the perpendicular bisector of segment AC.
Because AD = CD = 17, what can you conclude about point D?
a. D is equidistant from both point A and point C
b. D is on the ⊥ bis. of segment AC, which is line BM
c. both A and B
d. neither A nor B
|
| 13 | Answer: [removed]Referring to the Fig. in Question #11, given line BM ⊥ segment AC and segment AM ≅ segment CM. Find BC. |
| 14 | Answer: [removed]Referring to the figure, given the perpendicular bisectors of ΔABC meet at point D. Find BD ![]() |
| 15 | Answer: [removed]Referring to the Fig. in Question #14, given the perpendicular bisectors of ΔABC meet at point D. Find DC |
| 16 | Answer: [removed]Referring to the figure, you are given the following information: V is the centroid of ΔRST. segment SU ⊥ segment RT, UT = 10, RW = 6.25, SV = 5, and RS = TS. Find: ST. ![]() |
| 17 | Answer: [removed]Referring to the Fig. in Question #16, you are given the following information: V is the centroid of ΔRST. segment SU ⊥ segment RT, UT = 10, RW = 6.25, SV = 5, and RS = TS. Find: SU. |
| 18 | Answer: [removed]Referring to the Fig. in Question #16, you are given the following information: V is the centroid of ΔRST. segment SU ⊥ segment RT, UT = 10, RW = 6.25, SV = 5, and RS = TS. Find: UV. |
| 19 | Answer: [removed]Referring to the Fig. in Question #16, you are given the following information: V is the centroid of ΔRST. segment SU ⊥ segment RT, UT = 10, RW = 6.25, SV = 5, and RS = TS. Find the perimeter of ΔRST. |
| 20 | Answer: [removed]Referring to the figure, find the value x. ![]() |
| 21 | Answer: [removed]Referring to the figure, find the value x. ![]() |
| 22 | Answer: [removed]Referring to the figure, find the value x. ![]() |
| 23 | Answer: [removed]Referring to the figure, list the shortest side and longest side separated by a comma. ![]() |
| 24 | Answer: [removed]Referring to the figure, list the shortest side and then longest side separated by a comma. ![]() |
| 25 | Answer: [removed]Referring to the figure, list the smallest angle and then largest angle separated by a comma. ![]() |
| 26 | Answer: [removed]Referring to the figure, list the smallest angle and then largest angle separated by a comma. ![]() |
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