CARDINAL 1) an infinite number. It is the smallest infinite number.
CENTI- 1) .45 m 2) 90 000 cm
CENTIMETER 1) Centigrade is a temperature in which a degree is 1/100 of the difference between freezing
[0ø] and boiling [100ø]. Centimeter is a length which is 1/100 the distance from 0 meters to 1 meter
[100 cm].
CENTRAL ANGLE 1) 47ø
CHARACTERISTIC 1) 4
CIRCLE GRAPH 2) 62.5% 1)
CIRCUMFERENCE 1) about 62.83 units 2) about 100 feet
CLOSED CURVE If the curve can be traced without lifting the pencil from the paper, it is closed.
DIAGONAL triangle 300
quadrilateral 412
pentagon 525
hexagon 639
heptagon 7414
octagon 8520
Do you see any patterns here? Describe the patterns in words or symbols. Ans. The number of diagonals from 1
vertex is three less than the number of sides: d = s - 3. The total number of diagonals is 1 + 2 + 3 + 4 + ... + (s - 3) + (s - 3). List the number of
new diagonals from each vertex to verify this. This sum is the total number of diagonals. This sum is (sý -3s)/2 because this equals s - 3 more
than the sum of the first s - 3 counting numbers.
DIAMETER 2) 1) 8 cm
DIGIT 1) 2, 13, 24, 35, 46, 57, 68, 79 2) 1 3) 0
DIMENSION 1) 4" 2) 8 cm
DIMINISH 1) 5
DISCRIMINANT 1) -8 2) 2 real roots, because the discriminant is +29
DISTANCE 1) 200 miles 2) 2û26 or about 10.198
DIVISIBILITY TEST 1) Is the sum of the digits of a number divisible by 3? If so, the number is divisible
by 3.
DIVISIBLE 1) no, yes, no 2) 210, or 420, or 630, or ...
ENDPOINT 1) A, ray AB; A, B line segment 2) D, F, line segment 3) none, line
EQUAL 1) 2xy 2) none 3) 14/20 4) none 5) n = y + 2 6) n = n
EQUATION 1a) x > y b) x = 3 + y or x - 3 = y 2) statement 1b
EQUILATERAL 1) square or rhombus2) 8.5 ft.
EQUIVALENT 1) 1 2) 12
ESTIMATE 1) 60 2) about 22 sq. units
EVALUATE 1) 1 2) 12
EXCEEDS 1) y = x + 15 or y - 15 = x 2) 4x > y or y < 4x 3) xy > x + y or x+y EXPANDED NOTATION 1) 4263 2) 50,270 3) 5(103) + 2(10ý) + 3(10) + 8 4) x3 + 6xý + 12x + 8
PAIR 1) ABC AND CBD, or similar answers in which A, C, and D are different points and B is the ver
tex. 2) adjacent, supplementary, vertical, complementary
PARALLEL 1) parallelogram -- squares, rhombuses, and rectangles are in this set 2) y = 3x + b, b +2 or -1
PARALLELOGRAM 1) T, F, F
PARENTHESIS 1) 9 2) -4.5
PART 1) 150
PENTAGON 1) 72ø
PER 1) 60% 2) 12%
PERIMETER 1) 39 ft. 2) 52 ft. 3) 78 ft. 4) 104 ft. 5) 130 ft. 6) 65 ft. 7) 91 ft.
PERPENDICULAR
1)
PI1) V = 4ãr3/3
PLACE billions, hundred millions, ten thousands, tens, ones, thousandths, millionths, ten-millionths
PLURAL 1) fifties
POINT-SLOPE 1) y - 5 = 7( x - 8)
POLYHEDRON 1) decahedron
POLYGON 1) decagon
POSITIVE 1) F 2) T
POWER 1) 104 is 10,000
PRIME 1) 41, 43, 47, 53 2) 3
PRINCIPAL ROOT 1) 5 2) 6 3) -2 4) 2
PRISM 1) 225 cubic units
PRODUCT 1) x(12 - x) 2) even 3) 5x = 14 + 7
PROPORTION 1) $10.75
PROTRACTOR 1) Use the scale which indicate 0ø degrees at the angle's initial side.
QUADRATIC FORMULA 1) 8, -22) -2i, 2i 3) 1 ñ û2 4) -2, 2 5) The DISCRIMINANT is the û(bý - 4ac) part of the formula. If it is zero, there is only one root (called a double root). If it is negative, the two roots are complex. If it is positive, the two roots are real.
X-AXIS 1) (2, 0) The solution is the abscissa of the point where the oblique, titled, line crosses the x-axis.
X-INTERCEPT 1) (5, 0) 2) x = +2, -3 3) (2, 0) and (-3, 0) 4) The roots in problem 2 are the abscissa of problem 3. Roots of an equation in x are the abscissas of
the x-intercepts.