Common Core Base 10 Way To Add 9 + 6 Takes 54 Seconds

Sep 4, 2014 by

It’s back-to-school time, America. As a courtesy to parents sure to be frustrated with their children’s infuriating Common Core homework, Buffalo, N.Y. NBC affiliate WGRZ has published a series of helpful videos.

The first of the six videos informs parents about the new way to add 9 + 6. Parents could be in for a surprise if they are merely familiar with the old, boring way, which is to reinforce that “9 + 6 is 15″ again and again until it becomes second nature.

“With the Common Core, students need to understand why” 9 + 6 equals 15, a bubbly WGRZ reporter explains.

Fourth-grade teacher Eileen Klag Ryan then demonstrates the Common Core way to add 9 + 6.

This Common Core method takes nearly a minute.

“Our young learners might not be altogether comfortable thinking about what 9 + 6 is,” Ryan relates. “They are quite comfortable thinking about their friend, 10.”

The novel addition method emphasizes 10 for younger students “as we’re working in ‘Base 10 System.’”

“So if we can partner 9 to a number and anchor 10, we can help our students see what 9 + 6 is.”

At no point does Ryan explain how this impressively complex method of adding 9 + 6 will lead students to any understanding of “why” 9 + 6 is 15.

“We’re going to decompose our 6,” the teacher continues, drawing two small diagonal lines under the 6, then adding a number 1 and a number 5.

“We know 6 is made up of parts,” she instructs. “One of its parts is a 1 and the other part is a 5.”

Then, things get super-complex.

“We’re now going to anchor our 9 to a 1, allowing our students to anchor to that 10″ Ryan says, while drawing a big, oblong circle around the 9 and the 1.”

“Now our students are seeing that we have 10 + 5,” she declares confidently. She stutters a bit and adds, “Having, uh, now more comfort seeing that 10 + 5 is 15. That’s much more comfortable than looking at 9 + 6.”

Earlier this month, Canada’s National Post reported that a group of neuroscientists has issued a study finding that rote memorization of discrete math facts plays a critical role in mathematical development in young children.

In short, the study found, memorizing multiplication tables and answers to basic arithmetic problems is cognitively vital because, without such memorization, children will have a much harder time later on with complex math problems.

Common Core, a scheme to homogenize various K-12 standards around the country, has faced a growing wave of opposition since 45 states and the District of Columbia began implementing it last year. Opposition has brought together conservatives who are opposed to centralized, one-size-fits-all public education and leftists who deplore ever-more standardized testing.

Perhaps the best example of Common Core’s sharp focus on “why” in math came last summer when The Daily Caller exposed a video showing a curriculum coordinator in suburban Chicago perkily explaining that Common Core allows students to be totally right if they say 3 x 4 = 11 as long as they spout something about the necessarily faulty reasoning they used to get to that wrong answer.

via Common Core Base 10 Way To Add 9 + 6 Takes 54 Seconds | The Daily Caller.

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1 Comment

  1. Avatar
    Barry Stern

    Enjoy this Tom Lehr video about the “New Math” from several decades ago.

    https://www.youtube.com/watch?v=UIKGV2cTgqA

    Can you believe we’re doing this again?

    Actually, this “new” methodology is useful in estimating or doing simple arithmetic in your head. It’s a way to check your work to make sure your answer is in the ball park. For example, multiply 13 x 13 in your head. Well, what do you know about the number 13? Tell me 10 things about this number. After some dialog, ask, Is it reasonable to assume that 13 is the same thing as 10+3? If that makes sense, would 13 x 13 be the same as (10+3) x (10+3)? To get the right answer, you’ll have to multiply each number by the other numbers and sum the 4 products. Have students draw lines between all the possible multiplications to ensure they get it. Now, can you do this in your head? For example:
    10×10 = 100
    + 10×3 = 30
    + 3×10 = 30
    + 3×3 = 9
    ___________
    TOTAL = 169

    What would this look like if we replace the numbers with letters, that is where a letter equals a number?
    10 = a 3 = b. Thus, (a+b) x (a+b) = a2 + ba + ab + b2 OR a2 + 2ab + b2. Now get rid of the “x” between the two parentheses and tell students what the superscript square (2) means. What do you know? Now you’re doing algebra!

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