TPT
Total:
$0.00
Multiplying and Dividing Rational Numbers Rally Coach
Multiplying and Dividing Rational Numbers Rally Coach
Multiplying and Dividing Rational Numbers Rally Coach
Multiplying and Dividing Rational Numbers Rally Coach
Share

Description

A Rally Coach is a cooperative learning strategy where students take turns solving. Each pair gets one paper and they switch on and off who is solving Person A or Person B. This is also a worksheet where you could use a Sage and Scribe for practice.

Report this resource to TPT
Reported resources will be reviewed by our team. Report this resource to let us know if this resource violates TPT's content guidelines.

Multiplying and Dividing Rational Numbers Rally Coach

MsEubanksClass
8 Followers
$1.50
$2.50
SAVE
$1.00

Highlights

Grades icon
Grades
6th - 8th
Subjects icon
Subjects
Standards icon
Standards
Pages
2
Answer Key
Included
Teaching Duration
30 minutes

Description

A Rally Coach is a cooperative learning strategy where students take turns solving. Each pair gets one paper and they switch on and off who is solving Person A or Person B. This is also a worksheet where you could use a Sage and Scribe for practice.

Report this resource to TPT
Reported resources will be reviewed by our team. Report this resource to let us know if this resource violates TPT's content guidelines.

Reviews

This product has not yet been rated.
Rated 0 out of 5

Questions & Answers

Loading

Standards

to see state-specific standards (only available in the US).
Apply and extend previous understandings of multiplication and division and of fractions to multiply and divide rational numbers.
Understand that multiplication is extended from fractions to rational numbers by requiring that operations continue to satisfy the properties of operations, particularly the distributive property, leading to products such as (–1)(–1) = 1 and the rules for multiplying signed numbers. Interpret products of rational numbers by describing real-world contexts.
Understand that integers can be divided, provided that the divisor is not zero, and every quotient of integers (with non-zero divisor) is a rational number. If 𝘱 and 𝘲 are integers, then –(𝘱/𝘲) = (–𝘱)/𝘲 = 𝘱/(–𝘲). Interpret quotients of rational numbers by describing real-world contexts.
Loading