Holt Mathmatics Course 3, Pre-Algebra, and Algebra Correlation to ...
Holt Mathmatics Course 3, Pre-Algebra, and Algebra Correlation to ...
Holt Mathmatics Course 3, Pre-Algebra, and Algebra Correlation to ...
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HOLT<br />
Mathematics <strong>Course</strong> 3<br />
© 2007<br />
<strong>Pre</strong>-<strong>Algebra</strong><br />
© 2006<br />
<strong>Algebra</strong> 1<br />
© 2007<br />
correlated <strong>to</strong><br />
Minnesota<br />
Academic St<strong>and</strong>ards in Mathematics<br />
Grade 8
Explanation of <strong>Correlation</strong><br />
The following document is a correlation of <strong>Holt</strong> Mathematics <strong>Course</strong> 3, <strong>Pre</strong>-<strong>Algebra</strong>,<br />
<strong>and</strong> <strong>Algebra</strong> 1 <strong>to</strong> the April 14, 2007 Revision of the Minnesota Academic St<strong>and</strong>ards in<br />
Mathematics, Grade 8. The correlation provides a cross-reference between the skills in<br />
the st<strong>and</strong>ards <strong>and</strong> representative page numbers where those skills are taught or assessed.<br />
The references contained in this correlation reflect the interpretation by <strong>Holt</strong>, Rinehart<br />
<strong>and</strong> Wins<strong>to</strong>n of the objectives outlined in the Minnesota Academic St<strong>and</strong>ards in<br />
Mathematics.<br />
<strong>Correlation</strong> prepared September 2007
Grade 8 Minnesota Academic St<strong>and</strong>ards in<br />
Mathematics<br />
<strong>Holt</strong> Mathematics,<br />
<strong>Course</strong> 3<br />
1<br />
HOLT, RINEHART AND WINSTON<br />
<strong>Pre</strong> <strong>Algebra</strong> <strong>Algebra</strong> 1<br />
STRAND NUMBER & OPERATION<br />
St<strong>and</strong>ard Read, write, compare, classify <strong>and</strong> represent real numbers, <strong>and</strong> use them <strong>to</strong> solve problems in various contexts.<br />
8.1.1.1 Classify real numbers as rational or<br />
irrational. Know that when a square<br />
root of a positive integer is not an<br />
integer, then it is irrational. Know that<br />
the sum of a rational number <strong>and</strong> an<br />
irrational number is irrational, <strong>and</strong> the<br />
product of a non-zero rational number<br />
<strong>and</strong> an irrational number is irrational.<br />
8.1.1.2 Compare real numbers; locate real<br />
numbers on a number line. Identify the<br />
square root of a positive integer as an<br />
integer, or if it is not an integer, locate<br />
it as a real number between two<br />
consecutive positive integers.<br />
8.1.1.3 Determine rational approximations for<br />
solutions <strong>to</strong> problems involving real<br />
numbers.<br />
8.1.1.4 Know <strong>and</strong> apply the properties of<br />
positive <strong>and</strong> negative integer exponents<br />
<strong>to</strong> generate equivalent numerical<br />
expressions.<br />
8.1.1.5 Express approximations of very large<br />
<strong>and</strong> very small numbers using scientific<br />
notation; underst<strong>and</strong> how calcula<strong>to</strong>rs<br />
display numbers in scientific notation.<br />
Multiply <strong>and</strong> divide numbers expressed<br />
in scientific notation, express the<br />
answer in scientific notation, using the<br />
correct number of significant digits<br />
when physical measurements are<br />
involved.<br />
Lesson 4.5 (182-185)<br />
Lesson 4.7 (191-194)<br />
Lesson 1.9 (44-47)<br />
Lesson 4.5 (182-185)<br />
Lesson 4.8 (196-199)<br />
Lesson 6.2 (278-282)<br />
Lesson 8.5 (413-417)<br />
Lesson 4.1 (162-165)<br />
Lesson 4.2 (166-169)<br />
Lesson 4.3 (170-173)<br />
Lesson 3.8 (146-149)<br />
Lesson 3.9 (150-153)<br />
Lesson 3.10 (156-159)<br />
Lesson 1.5 (23-27)<br />
Lesson 2.5 (78-81)<br />
Lesson 3.9 (150-153)<br />
Lesson 6.3 (290-293)<br />
Lesson 6.4 (294-297)<br />
Lesson 6.6 (307-311)<br />
Lesson 6.7 (312-315)<br />
Lesson 6.8 (316-319)<br />
Lesson 6.9 (320-323)<br />
Lesson 6.10 (324-327)<br />
Lesson 8.5 (420-423)<br />
Lesson 2.6 (84-87)<br />
Lesson 2.7 (88-91)<br />
Lesson 2.8 (92-95)<br />
Lesson 1.8 (54-56, 58)<br />
Lesson 9.1 (593, 596)<br />
Lesson 9.2 (599-600,<br />
603)<br />
Lesson 11.2 (772-773)<br />
Lesson 1.8 (56, 58)<br />
Lesson 2.4 (106)<br />
Lesson 2.5 (109-110)<br />
Lesson 4.6 (272)<br />
Lesson 5.9 (359)<br />
Lesson 6.6 (422)<br />
Lesson 7.5 (476)<br />
Lesson 7.6 (487-489)<br />
Lesson 7.7 (493-496)<br />
Lesson 7.8 (506)<br />
Lesson 9.2 (605)<br />
Lesson 10.2 (688)<br />
Lesson 10.8 (741)<br />
Lesson 11.2 (772-773)<br />
Lesson 6.1 (383-388)<br />
Lesson 4.4 (174-178) Lesson 2.9 (96-99) Lesson 6.3 (398-403)
Grade 8 Minnesota Academic St<strong>and</strong>ards in<br />
Mathematics<br />
<strong>Holt</strong> Mathematics,<br />
<strong>Course</strong> 3<br />
2<br />
HOLT, RINEHART AND WINSTON<br />
<strong>Pre</strong> <strong>Algebra</strong> <strong>Algebra</strong> 1<br />
STRAND ALGEBRA<br />
St<strong>and</strong>ard Underst<strong>and</strong> the concept of function in real-world <strong>and</strong> mathematical situations, <strong>and</strong> distinguish between linear<br />
<strong>and</strong> non-linear functions.<br />
8.2.1.1 Underst<strong>and</strong> that a function is a<br />
relationship between an independent<br />
variable <strong>and</strong> a dependent variable in<br />
which the value of the independent<br />
variable determines the value of the<br />
dependent variable. Use functional<br />
notation, such as ƒ(x), <strong>to</strong> represent such<br />
relationships.<br />
8.2.1.2 Use linear functions <strong>to</strong> represent<br />
relationships in which changing the<br />
input variable by some amount leads <strong>to</strong><br />
a change in the output variable that is a<br />
constant times that amount.<br />
8.2.1.3 Underst<strong>and</strong> that a function is linear if it<br />
can be expressed in the form ƒ (x)=<br />
mx+b or if its graph is a straight line.<br />
8.2.1.4 Underst<strong>and</strong> that an arithmetic sequence<br />
is a linear function that can be<br />
expressed in the form ƒ (x) = mx + b,<br />
where x = 0, 1, 2, 3,….<br />
8.2.1.5 Underst<strong>and</strong> that a geometric sequence<br />
is a non-linear function that can be<br />
expressed in the form ƒ(x)=abx, where<br />
x = 0, 1, 2, 3, ….<br />
Lesson 3.1 (118-121)<br />
Lesson 3.4 (134-137)<br />
Lesson 3.5 (138)<br />
Lesson 12.1 (628-632)<br />
Lesson 13.4 (700-703)<br />
Lesson 3.2 (122-125)<br />
Lesson 12.1 (628-632)<br />
Lesson 13.4 (700-703)<br />
Lesson 12.1 (628-632)<br />
Lesson 12.2 (633-637)<br />
Lesson 12.3 (638-642)<br />
Lesson 12.5 (650-654)<br />
Lesson 3.6 (142-145)<br />
Lesson 13.1 (682-686)<br />
Lesson 1.7 (34-37)<br />
Lesson 1.8 (38-41)<br />
Lesson 11.1 (540-544)<br />
Lesson 12.4 (608-612)<br />
Lesson 12.5 (613-616)<br />
Lesson 12.6 (617-620)<br />
Lesson 12.7 (621-625)<br />
Lesson 1.8 (38-41)<br />
Lesson 11.1 (540-544)<br />
Lesson 12.5 (613-616)<br />
Lesson 11.1 (540-544)<br />
Lesson 11.2 (545-549)<br />
Lesson 11.3 (550-553)<br />
Lesson 11.5 (562-566)<br />
Lesson 12.1 (590-594)<br />
Lesson 13.2 (687-691) Lesson 12.2 (595-599)<br />
Lesson 1.5 (32)<br />
Lesson 5.1 (296-299)<br />
Lesson 10.3 (694-699)<br />
Lesson 4.1 (230-233)<br />
Lesson 4.2 (236-242)<br />
Lesson 4.3 (245-251)<br />
Lesson 4.4 (253-258)<br />
Lesson 4.3 (245-251)<br />
St<strong>and</strong>ard Recognize linear functions in real-world <strong>and</strong> mathematical situations; represent linear functions <strong>and</strong> other<br />
functions with tables, verbal descriptions, symbols <strong>and</strong> graphs; solve problems involving these functions <strong>and</strong><br />
explain results in the original context.<br />
8.2.2.1 Represent linear functions with tables,<br />
verbal descriptions, symbols, equations<br />
<strong>and</strong> graphs; translate from one<br />
representation <strong>to</strong> another.<br />
8.2.2.2 Identify graphical properties of linear<br />
functions including slopes <strong>and</strong><br />
intercepts. Know that the slope equals<br />
the rate of change, <strong>and</strong> that the yintercept<br />
is zero when the function<br />
represents a proportional relationship.<br />
Lesson 3.1 (118-121)<br />
Lesson 3.2 (122-125)<br />
Lesson 12.1 (628-632)<br />
Lesson 12.3 (638-641)<br />
Lesson 12.4 (644-647)<br />
Lesson 7.5 (347-351)<br />
Lesson 12.2 (633-637)<br />
Lesson 12.3 (638-641)<br />
Lesson 1.7 (34-37)<br />
Lesson 1.8 (38-41)<br />
Lesson 11.1 (540-544)<br />
Lesson 11.3 (550-553)<br />
Lesson 11.4 (556-559)<br />
Lesson 11.2 (545-549)<br />
Lesson 11.3 (550-553)<br />
Lesson 1.4 (30-31)<br />
Lesson 1.5 (32-36)<br />
Lesson 4.2 (236-237,<br />
240-242)<br />
Lesson 4.6 (276)<br />
Lesson 5.2 (303, 305)<br />
Lesson 5.4 (320)<br />
Lesson 6.4 (406-407)<br />
Lesson 7.5 (480)<br />
Lesson 7.7 (492)<br />
Lesson 4.1 (230-233)<br />
Lesson 4.2 (236-242)<br />
Lesson 4.3 (245-251)<br />
Lesson 4.4 (253-258)
Grade 8 Minnesota Academic St<strong>and</strong>ards in<br />
Mathematics<br />
8.2.2.3 Identify how coefficient changes in the<br />
equation ƒ(x) = mx + b affect the<br />
graphs of linear functions. Know how<br />
<strong>to</strong> use graphing technology <strong>to</strong> examine<br />
these effects.<br />
8.2.2.4 Represent arithmetic sequences using<br />
equations, tables, graphs <strong>and</strong> verbal<br />
descriptions, <strong>and</strong> use them <strong>to</strong> solve<br />
problems.<br />
8.2.2.5 Represent geometric sequences using<br />
equations, tables, graphs <strong>and</strong> verbal<br />
descriptions, <strong>and</strong> use them <strong>to</strong> solve<br />
problems.<br />
<strong>Holt</strong> Mathematics,<br />
<strong>Course</strong> 3<br />
3<br />
HOLT, RINEHART AND WINSTON<br />
<strong>Pre</strong> <strong>Algebra</strong> <strong>Algebra</strong> 1<br />
Lesson 12.3 (638-641) Lesson 11.3 (550-553) Lesson 5.1 (296-298)<br />
Lesson 10.4 (702-707)<br />
Lesson 10.5 (713-718)<br />
Lesson 10.6 (722-725)<br />
Lesson 10.7 (726)<br />
Lesson 3.6 (142-145) Lesson 12.1 (590-594)<br />
Lesson 13.2 (687-691) Lesson 12.2 (595-599)<br />
St<strong>and</strong>ard Generate equivalent numerical <strong>and</strong> algebraic expressions <strong>and</strong> use algebraic properties <strong>to</strong> evaluate expressions.<br />
8.2.3.1 Evaluate algebraic expressions,<br />
including expressions containing<br />
radicals <strong>and</strong> absolute values, at<br />
specified values of their variables.<br />
8.2.3.2 Justify steps in generating equivalent<br />
expressions by identifying the<br />
properties used, including the<br />
properties of algebra. Properties<br />
include the associative, commutative<br />
<strong>and</strong> distributive laws, <strong>and</strong> the order of<br />
operations, including grouping<br />
symbols.<br />
Lesson 1.1 (6-9)<br />
Lesson 2.1 (64-67)<br />
Lesson 2.3 (72-75)<br />
Lesson 2.5 (80-84)<br />
Lesson 4.1 (162-165)<br />
Lesson 4.5 (182-185)<br />
Lesson 1.1 (6-9)<br />
Lesson 1.6 (26-27)<br />
Lesson 4.1 (162)<br />
Lesson 11.1 (584-585)<br />
Lesson 14.2 (740)<br />
Lesson 1.1 (4-7)<br />
Lesson 2.6 (84-87)<br />
Lesson 3.1 (112-116)<br />
Lesson 3.8 (146-149)<br />
Lesson 3.9 (150-153)<br />
Lesson 3.10 (156-159)<br />
Lesson 1.1 (4-5)<br />
Lesson 1.6 (28-29)<br />
Lesson 2.3 (68-69)<br />
Lesson 2.6 (84-85)<br />
Lesson 13.2 (650-651)<br />
Lesson 1.1 (11)<br />
Lesson 1.3 (20, 22)<br />
Lesson 1.4 (30-31)<br />
Lesson 1.5 (32-35)<br />
Lesson 5.1 (296, 298)<br />
Lesson 5.9 (359)<br />
Lesson 8.1 (528-529)<br />
Lesson 10.8 (739-740)<br />
Lesson 11.1 (769)<br />
Lesson 1.3 (20)<br />
Lesson 2.1 (80-83)<br />
Lesson 2.2 (84-88, 90)<br />
Lesson 2.3 (92-93, 98)<br />
Lesson 2.4 (100-103)<br />
Lesson 2.5 (107)<br />
Lesson 2.6 (116-117)<br />
Lesson 2.7 (124-125)<br />
Lesson 2.8 (129-132)<br />
Lesson 2.9 (135-137)<br />
Lesson 2.10 (138, 141-<br />
143)<br />
Lesson 3.1 (170)<br />
Lesson 3.2 (177)<br />
Lesson 3.6 (207)<br />
Lesson 4.1 (233)<br />
Lesson 4.2 (242)<br />
Lesson 4.5 (263)<br />
Lesson 5.2 (307)<br />
Lesson 5.4 (325)<br />
Lesson 5.6 (334)<br />
Lesson 5.8 (352)<br />
Lesson 5.9 (359)<br />
Lesson 6.1 (385)<br />
Lesson 6.3 (403)<br />
Lesson 7.3 (463)<br />
Lesson 7.4 (472)<br />
Lesson 8.5 (558-564)
Grade 8 Minnesota Academic St<strong>and</strong>ards in<br />
Mathematics<br />
<strong>Holt</strong> Mathematics,<br />
<strong>Course</strong> 3<br />
4<br />
HOLT, RINEHART AND WINSTON<br />
<strong>Pre</strong> <strong>Algebra</strong> <strong>Algebra</strong> 1<br />
Lesson 8.6 (570)<br />
Lesson 9.6 (635)<br />
Lesson 10.4 (706)<br />
Lesson 10.5 (713)<br />
Lesson 10.8 (743)<br />
Lesson 11.2 (772)<br />
St<strong>and</strong>ard Represent real-world <strong>and</strong> mathematical situations using equations <strong>and</strong> inequalities involving linear expressions.<br />
Solve equations <strong>and</strong> inequalities symbolically <strong>and</strong> graphically. Interpret solutions in the original context.<br />
8.2.4.1 Use linear equations <strong>to</strong> represent<br />
situations involving a constant rate of<br />
change, including proportional <strong>and</strong><br />
non-proportional relationships.<br />
8.2.4.2 Solve multi-step equations in one<br />
variable. Solve for one variable in a<br />
multi-variable equation in terms of the<br />
other variables. Justify the steps by<br />
identifying the properties of equalities<br />
used.<br />
8.2.4.3 Express linear equations in slopeintercept,<br />
point-slope <strong>and</strong> st<strong>and</strong>ard<br />
forms, <strong>and</strong> convert between these<br />
forms. Given sufficient information,<br />
find an equation of a line.<br />
8.2.4.4 Use linear inequalities <strong>to</strong> represent<br />
relationships in various contexts.<br />
8.2.4.5 Solve linear inequalities using<br />
properties of inequalities. Graph the<br />
solutions on a number line.<br />
8.2.4.6 Represent relationships in various<br />
contexts with equations <strong>and</strong> inequalities<br />
involving the absolute value of a linear<br />
expression. Solve such equations <strong>and</strong><br />
inequalities <strong>and</strong> graph the solutions on<br />
a number line.<br />
8.2.4.7 Represent relationships in various<br />
contexts using systems of linear<br />
equations. Solve systems of linear<br />
equations in two variables<br />
symbolically, graphically <strong>and</strong><br />
numerically.<br />
Lesson 5.4 (229-233)<br />
Lesson 5.8 (252-255)<br />
Lesson 8.10 (440-443)<br />
Lesson 12.5 (650-654)<br />
Lesson 2.8 (98-101)<br />
Lesson 11.2 (588-591)<br />
Lesson 11.3 (593-597)<br />
Lesson 12.3 (638-642)<br />
Lesson 12.4 (644-647)<br />
Lesson 1.9 (44-47)<br />
Lesson 11.4 (600-603)<br />
Lesson 11.5 (604-607)<br />
Lesson 12.6 (655-659)<br />
Lesson 1.9 (44-47)<br />
Lesson 11.4 (600-603)<br />
Lesson 11.5 (604-607)<br />
Lesson 7.4 (356-359)<br />
Lesson 7.7 (372-375)<br />
Lesson 7.8 (376-379)<br />
Lesson 7.9 (382-385)<br />
Lesson 11.5 (562-566)<br />
Lesson 10.1 (498-501)<br />
Lesson 10.2 (502-505)<br />
Lesson 10.3 (507-511)<br />
Lesson 10.5 (519-522)<br />
Lesson 11.3 (550-554)<br />
Lesson 11.4 (556-559)<br />
Lesson 1.5 (23-27)<br />
Lesson 2.5 (78-81)<br />
Lesson 10.4 (514-518)<br />
Lesson 11.6 (567-571)<br />
Lesson 1.5 (23-27)<br />
Lesson 2.5 (78-81)<br />
Lesson 10.4 (514-518)<br />
Lesson 1.5 (32, 34-36)<br />
Lesson 4.2 (236-242)<br />
Lesson 4.4 (253, 257)<br />
Lesson 4.5 (264-265)<br />
Lesson 2.8 (129-132)<br />
Lesson 2.9 (133-137)<br />
Lesson 2.10 (138-143)<br />
Lesson 5.1 (301)<br />
Lesson 5.2 (305)<br />
Lesson 11.2 (773)<br />
Lesson 4.1 (230-233)<br />
Lesson 4.3 (245-251)<br />
Lesson 4.4 (253-257)<br />
Lesson 4.6 (276-277)<br />
Lesson 5.7 (345)<br />
Lesson 4.6 (276-277)<br />
Lesson 5.7 (345-347)<br />
Lesson 5.8 (349-352)<br />
Lesson 5.1 (296-302)<br />
Lesson 5.2 (303-307)<br />
Lesson 10.6 (523-527) Lesson 5.4 (320-325)<br />
Lesson 5.5 (326-331)<br />
Lesson 5.6 (334-336,<br />
338-340)<br />
Lesson 5.7 (341-344)<br />
Lesson 5.8 (353-355)<br />
Lesson 5.9 (357-359)
Grade 8 Minnesota Academic St<strong>and</strong>ards in<br />
Mathematics<br />
8.2.4.8 Underst<strong>and</strong> that a system of linear<br />
equations may have no solution, one<br />
solution, or an infinite number of<br />
solutions. Relate the number of<br />
solutions <strong>to</strong> pairs of lines that are<br />
intersecting, parallel or identical. Check<br />
whether a pair of numbers satisfies a<br />
system of two linear equations in two<br />
unknowns by substituting the numbers<br />
in<strong>to</strong> both equations.<br />
8.2.4.9 Use the relationship between square<br />
roots <strong>and</strong> squares of a number <strong>to</strong> solve<br />
problems.<br />
<strong>Holt</strong> Mathematics,<br />
<strong>Course</strong> 3<br />
Lesson 4.5 (182-185)<br />
Lesson 4.6 (186-187)<br />
Lesson 4.8 (196-199)<br />
5<br />
HOLT, RINEHART AND WINSTON<br />
<strong>Pre</strong> <strong>Algebra</strong> <strong>Algebra</strong> 1<br />
Lesson 10.6 (523-527) Lesson 5.6 (338-340)<br />
Lesson 5.7 (341-344)<br />
Lesson 3.8 (146-149)<br />
Lesson 3.9 (150-153)<br />
Lesson 6.3 (290-293)<br />
Lesson 10.5 (520)<br />
STRAND GEOMETRY & MEASUREMENT<br />
St<strong>and</strong>ard Solve problems involving right triangles using the Pythagorean Theorem <strong>and</strong> its converse.<br />
8.3.1.1 Use the Pythagorean Theorem <strong>to</strong> solve<br />
problems involving right triangles.<br />
8.3.1.2 Determine the distance between two<br />
points on a horizontal or vertical line in<br />
a coordinate system. Use the<br />
Pythagorean Theorem <strong>to</strong> find the<br />
distance between any two points in a<br />
coordinate system.<br />
8.3.1.3 Informally justify the Pythagorean<br />
Theorem by using measurements,<br />
diagrams <strong>and</strong> computer software.<br />
Lesson 7.6 (486-489)<br />
Lesson 9.1 (592-596)<br />
Lesson 9.2 (599-600,<br />
603)<br />
Lesson 9.3 (606, 610)<br />
Lesson 11.1 (767)<br />
Lesson 11.2 (772-773)<br />
Lesson 4.8 (196-198) Lesson 6.3 (290-293) Lesson 9.1 (591-596)<br />
Lesson 11.2 (773)<br />
Lesson 4.8 (196-198) Lesson 6.3 (290-293) Lesson 9.2 (599-604)<br />
Lesson 11.2 (774)<br />
Lesson 4.8 (196-198) Lesson 6.3 (290-293) Lesson 9.1 (592-593)<br />
St<strong>and</strong>ard Solve problems involving parallel <strong>and</strong> perpendicular lines on a coordinate system.<br />
8.3.2.1 Underst<strong>and</strong> <strong>and</strong> apply the relationships<br />
between the slopes of parallel lines <strong>and</strong><br />
between the slopes of perpendicular<br />
lines. Dynamic graphing software may<br />
be used <strong>to</strong> examine the relationships<br />
between lines <strong>and</strong> their equations.<br />
Lesson 12.2 (633-637) Lesson 11.2 (545-549) Lesson 4.4 (258)<br />
8.3.2.2 Analyze polygons on a coordinate<br />
system by determining the slopes of<br />
their sides.<br />
Lesson 7.5 (347-351) Lesson 5.5 (244-247) Lesson 9.3 (611)<br />
8.3.2.3 Given a line on a coordinate system<br />
<strong>and</strong> the coordinates of a point not on<br />
the line, find lines through that point<br />
that are parallel <strong>and</strong> perpendicular <strong>to</strong><br />
the given line, symbolically <strong>and</strong><br />
graphically.<br />
Lesson 12.2 (633-637) Lesson 11.2 (545-549) Lesson 4.4 (258)
Grade 8 Minnesota Academic St<strong>and</strong>ards in<br />
Mathematics<br />
<strong>Holt</strong> Mathematics,<br />
<strong>Course</strong> 3<br />
6<br />
HOLT, RINEHART AND WINSTON<br />
<strong>Pre</strong> <strong>Algebra</strong> <strong>Algebra</strong> 1<br />
STRAND DATA ANALYSIS & PROBABILITY<br />
St<strong>and</strong>ard Interpret data using scatterplots <strong>and</strong> approximate lines of best fit. Use lines of best fit <strong>to</strong> draw conclusions about<br />
data.<br />
8.4.1.1 Collect, display <strong>and</strong> interpret data using<br />
scatterplots. Use the shape of the<br />
scatterplot <strong>to</strong> informally estimate a line<br />
of best fit <strong>and</strong> determine an equation<br />
for the line. Use appropriate titles,<br />
labels <strong>and</strong> units. Know how <strong>to</strong> use<br />
graphing technology <strong>to</strong> display<br />
scatterplots <strong>and</strong> corresponding lines of<br />
best fit.<br />
8.4.1.2 Use a line of best fit <strong>to</strong> make statements<br />
about approximate rate of change <strong>and</strong><br />
<strong>to</strong> make predictions about values not in<br />
the original data set.<br />
8.4.1.3 Assess the reasonableness of<br />
predictions using scatterplots by<br />
interpreting them in the original<br />
context.<br />
Lesson 9.7 (494-497)<br />
Lesson 12.7 (660-663)<br />
Lesson 4.7 (204-207)<br />
Lesson 11.7 (572-575)<br />
Lesson 1.5 (37)<br />
Lesson 1.6 (40-42)<br />
Lesson 4.5 (264-265)<br />
Lesson 5.6 (340)<br />
Lesson 6.5 (417)<br />
Lesson 10.8 (740)<br />
Lesson 12.7 (660-663) Lesson 11.7 (572-575) Lesson 1.6 (40-42)<br />
Lesson 4.5 (264-265)<br />
Lesson 5.6 (340)<br />
Lesson 6.5 (417)<br />
Lesson 10.8 (740)<br />
Lesson 9.7 (494-497) Lesson 4.7 (204-207) Lesson 1.5 (37)<br />
Lesson 1.6 (40-42)<br />
Lesson 4.5 (264-265)<br />
Lesson 5.6 (340)<br />
Lesson 6.5 (417)<br />
Lesson 10.8 (740)
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