B12 using counters of algebra eq

  • MHB
  • Thread starter karush
  • Start date
  • Tags
    Algebra
In summary, the conversation discusses using counters to solve multiplication problems involving whole numbers and integers. An example is given for $2\times -6$ and the use of "R"s to represent the counters. The conversation also mentions someone asking for help with an online class and how the methods and terminology for grade school level math have changed since the 50s.
  • #1
karush
Gold Member
MHB
3,269
5
b12c.png
Use your counters to do each of the following multiplication problems using the definition of multiplying a whole number by an integer.
Use the following example as a model. Example Multiply:
$2\times -6\implies 2\times -6= RRRRRR + RRRRRR = RRRRRRRRRRRR=-12$
why are they using 6 Rs

a.$6\times -2= $\boxed{?}$=$\boxed{?}$=$\boxed{?}
b. $2\times 4= $\boxed{?}$=$\boxed{?}$=$\boxed{?}
c. $5\times -3= $\boxed{?}$=$\boxed{?}$=$\boxed{?}
d. $7\times 2= $\boxed{?}$=$\boxed{?}$=$\boxed{?}
 
Last edited:
Mathematics news on Phys.org
  • #2
The problem is (ignoring the negative sign as they do here since there are no "negative" counters) 2 times 6. The "R"s represent the counters so there are 6 "R"s representing the 5 counters, twice.

For the others, again using "R" to represent the counters, you would have 4 "R" representing the 4 counters so 2 x 4 would be "RRRR+ RRRR"= "RRRRRRRR".

(This looks like a fourth or fifth grade arithmetic problem. Where did you get it?)
 
  • #3
someone from linkedin asked if I help her with an online class
she works at learning center mostly doing ESL, writing etc
I assume she was encouraged to help students with math but didn't have a strong background
don't know were the online class is from but it is obviously a grade school level
However I was in grade school in the 50s which was just very direct standard stuff
there seems to be so much new terminology and methods even at that level
 

FAQ: B12 using counters of algebra eq

What is B12 using counters of algebra equations?

B12 using counters of algebra equations refers to the process of using counters or physical objects to represent variables and solve algebraic equations. This method is often used in elementary and middle school math classrooms to help students visualize and understand abstract algebraic concepts.

How does B12 using counters of algebra equations work?

In this method, counters are used to represent the unknown variables in an algebraic equation. The counters are manipulated according to the rules of algebra to solve the equation. For example, if the equation is 2x + 4 = 10, two counters are placed on one side of the equation and four counters on the other side. By moving counters back and forth, students can visually see that x = 3, solving the equation.

What are the benefits of using B12 using counters of algebra equations?

Using counters in algebraic equations can help students develop a deeper understanding of abstract concepts and improve their problem-solving skills. It also allows for a hands-on approach to learning, which can be beneficial for visual and kinesthetic learners. Additionally, using counters can make algebra more approachable and less intimidating for students who struggle with the subject.

Are there any limitations to using B12 using counters of algebra equations?

While using counters can be a helpful tool for understanding algebra, it is important for students to eventually transition to solving equations without physical objects. This method may also not be suitable for more complex algebraic concepts and equations.

How can I incorporate B12 using counters of algebra equations in my teaching?

If you are an educator, you can introduce B12 using counters of algebra equations in your lessons by providing students with counters or other physical objects to represent variables. You can also use visual aids, such as diagrams or drawings, to help students understand the concepts. It is important to gradually transition students to solving equations without the use of counters to ensure they develop a strong understanding of algebraic concepts.

Similar threads

Back
Top