@mpershan
Michael Pershan
4 years
You all know and love the quadratic formula. But what about linear equations? Presenting, the LINEAR FORMULA: for ax + b = 0 x = -b/a The simplicity of this method could revolutionalize the teaching of algebra. I am available for media appearances.
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Replies

@Trianglemancsd
Christopher Danielson
4 years
@mpershan Is there a song?
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@mpershan
Michael Pershan
4 years
@Trianglemancsd If you have ax + b Then x will simply be Negative b Divided by a If you forget it, that's OK. If you have ax + b That's what x will simply be.
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@mpershan
Michael Pershan
4 years
@EulersNephew Under development, stay tuned!
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@JDHamkins
Joel David Hamkins
4 years
@mpershan But what if a=0?
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@JtuckerJames
James Tucker
4 years
@mpershan I liked this tweet despite not havin’ a clue what it means 😎
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@CasperHuls
Casper Hulshof
4 years
@mpershan This looks like totally wrong code.
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@peterlittig
Peter Littig
4 years
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@scott_farrand
Scott Farrand
4 years
@mpershan You might get some blowback over your choice of a instead of m. Perhaps include both formulas.
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@dandersod
Dan Anderson
4 years
@mpershan Awesome! Do you have one that works when b is less than zero? I run into ax-b=0 all the time and have to do it the long way every time.
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@bowmanimal
Bowman Dickson πŸ³οΈβ€πŸŒˆ
4 years
@mpershan You are being sarcastic maybe, but what a great way to untie the quadratic equation! I feel like kids kind of lose what we are solving for
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@bobsonwong
Bobson Wong
4 years
@mpershan Yes but will it work if x is imaginary? I always get stuck on those. Thx.
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@MrHonner
Patrick Honner
4 years
@mpershan The ancient Babylonians were well aware of this.
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@kbremote
kbremote (Blue Check here)
4 years
@mpershan How about the y-axis formula? ax = 0 x = 0
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@dustofsol
Dust of Sol
4 years
@mpershan Not to be a critic, but the individual steps of this method had been separately discovered by ancient mathematicians, it’s just the combination of these steps is novel. πŸ˜‰
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@ShardsL
Linda Shardlow
4 years
@mpershan Can I see a screencast explaining your derivation please?
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@mrburkemath
Christopher J. Burke
4 years
@mpershan It’s amusing that we always care about the y-intercept and never seem to care about the x-intercept .... until we have parabolas.
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