Does something have to give?
Technology aside, there’s no denying that "kids today" (Don’t you love that expression?) don’t learn like the students of even a few years ago. As a teacher, I used to overhear some colleagues who would criticize students who asked that timeless question: "When will we ever use this?"
"When?" the teacher would mock as he choked down a bite of school-issued corn dog, "How about on Friday’s test?"
And the room would burst into laughter (it’s amazing how many times the same people will laugh at the same joke), I’d chuckle along nervously never quite feeling right about basically telling kids that the answer to that question is, "Never."
As a math teacher, I badly wanted my students to appreciate the wonder that is a quadratic equation, or the simplicity and elegance of the Pythagorean theorem, but I also knew that very few of them would ever work in a job where there boss would burst into their cubicle and say, "Thompson! I want you to find the roots of this equation and I want the results on my desk in five minutes!" or "Smith! Get in here this instant and help me calculate the length of the hypotenuse given the other two sides!"
So Friday morning we had a group of teachers present what I thought was an outstanding staff development presentation on Daggett’s rigor and relevance framework. I think what immediately struck me about the "relevance" of this model is the amount of time we as educators spend in Quadrant A:
Students gather and store bits of knowledge and information. Students
are primarily expected to remember or understand this knowledge.
How very exciting. Spending most of your instructional time in Quadrant A changes the R & R from "rigor and relevance" to "remember and regurgitate." Compare that with Quadrant D:
Students have the competence
to think in complex ways and to apply their knowledge and skills. Even when confronted
with perplexing unknowns, students are able to use extensive knowledge and skill
to create solutions and take action that further develops their skills and knowledge.
That’s quite a leap from what many teachers traditionally do in their classrooms and I’m starting to believe that it comes from what we’re expecting our students to do with what they’ve learned. An all-to-common view of education is that a teachers "gives" knowledge to students. Then, when a certain predetermined amount of information has been given, students take a paper-and-pencil test which purports to measure of how much information they "received."
This view of learning as a transaction is dull, uninteresting, and generally irrelevant. The challenge is clear: How can we create instruction that is interesting, challenging, and somehow connected to students’ lives?
Facilitating this kind of learning isn’t easy, but it helps to begin with the end in mind. If you would like your students to be working on authentic assessments that stretch them to Quadrant D, it’s unreasonable to expect to accomplish this by having them spend the majority of their time learning in Quadrant A. And you’re not going to get there overnight. It takes time to really learn and digest concepts and process them enough to be able to extend them in new and complex ways.
The very fact that learning and understanding at this level requires more time then the "traditional" teach-test cycle means that one of the first concerns from teachers will be, "How am I going to find the time to do all this with all the stuff that [the District / the State / the Test] wants me to teach?" I’m pretty sure that the answer is, "You’re not. Something has to give."
Does this mean thumbing your nose at state mandated competencies and standards? To my way of thinking, it doesn’t. What it does mean, though, is taking the time to weed through all of the stuff teachers are teaching. When teachers realigned curriculum with state-adopted standards, did they just pile this on to what they were teaching already? As teachers, we all became attached to certain topics or units that we loved to teach, but if those don’t jive with the state standards for a particular course or grade level, why are we so attached?
I would argue that in the interest of more effective instruction, there is always room for something to be cut out. Continuing to view state standards and competencies as more things being "piled on" is a very narrow view that doesn’t account for what is not required any more. And even when we look at state standards, there are always those that seem to be emphasized more on state assessments. If a particular standard represents one or two questions on the assessment, it only makes sense to devote a comparable proportion of class time to covering it.
Again, all this revamping of curriculum takes time, but it’s a one-time investment. Or at the very least a once-every-few-years investment. So when confronted with, "When am I supposed to find time to do these kinds of things in my classroom?" I’m more apt to respond with, "That’s a great question! Why don’t you bring down your existing lesson plans? I’ve got copies of the state standards and district curriculum frameworks in my office so I’m sure we can find some wiggle room!"
To me, that’s the best way I can support teachers. Sure, I’ll deal with a problem child from time to time, but as we continue to make school more relevant to kids’ lives, I have a feeling the number of disengaged students who become behavior concerns will continue to decline.


Mercy, yeah, the question, “When will we use this?” has been stinging a lot lately. There’s that poster that lists all those jobs along the vertical and then the relevant math concepts along the horizontal in an effort to prove that math is useful everywhere and somehow I don’t think my students would buy it. I know I don’t.
The bit about increasing depth along the same topics while enduring greater time and content restraints — that used to terrify me. You’ve got a first year teacher handed a stack of Algebra standards, expected to pull through all of them by April + keep the peace + make it Quadrant D meaningful.
Given how most textbooks are built ground-up from the standards nowadays, your solution that (grossly paraphrased) “we can cut this superfluous section there to free up time for more depth over here,” feels wobbly to me. Maybe I haven’t compared the situation side-by-side closely enough but the course outline is pretty lean.
From my perspective, the solution is both a beauty and a beast, so difficult and so simple at the same time.
I have to manage my class well in order to free up hours on the month. Then I put my pen to lesson planner and bleed. (Apologies to that other metaphor.) It’s kind of agonizing but you only have to be brilliant once per concept and then you’ve got it for a career.
Case in point, Scott: Linears were absolutely whomping me. I spent two weeks essentially going in circles between abstract formulizing and concrete data sets. It was miserable.
So I sat and just agonized for a little while and 18 hours of hard work later, I was teaching linears like never before, a beautiful lesson which compressed several topics into one, hitting Quadrant D a few days faster than usual.
My hat’s off to teachers who accomplish the same by merely shuffling the order of instruction or who can somehow bypass the agony. Unfortunately for me, hard work’s the only solution I’ve got right now to accomplish the goals of your post.
Thanks for your response.
And, yes, I know that poster. I used to have it in my classroom but it makes some jobs look so difficult that I have to wonder if it unintentionally scares people away from those professions.
Student: “Mr. Elias? When will we ever use the law of sines?”
Me: “The law of sines? Well, Gertrude, I’m glad you asked! If I consult my handy ‘When-Will-I-Ever-Use-This’ chart, look for ‘Law of Sines’ on the horizontal axis and follow down the column, I can tell you that you’ll use it in your job as a mechanical engineer, astronaut, or restaurant owner!”
Desired student response by the poster-making company: “Wow – I can’t believe all those jobs require me to apply the law of sines! Can we do another example so I really understand the concept?”
More likely student response: “Good. Then I’m never going to be any of THOSE things…”
Scott, here’s a link to a .mp3 clip from a speech by Dr. Richard Elmore last year at the UCEA conference. The clip is on the resilience of teacher culture. I think you’ll find it quite relevant to this post:
http://tinyurl.com/394yl6