I Like His Approach, Pray for him – Kelvin Tailor
It's my hope TV3 doesn't to that do him, like they did..
https://learnritehere.com/2023/04/24/i-like-his-approach-pray-for-him-kelvin-tailor/
It's my hope TV3 doesn't to that do him, like they did..
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https://youtu.be/1_e8fSzXo3U
The use of algebra tiles to factorize quadratic equations like *x²+4x+ 4=0* is very simple because the coefficient of the *x²* and the *x* and the constant *4* are all positive integers.
What happens when any of these constants/coefficients are negative?
For example *x²+x-6*
The video has answers to that.
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The use of algebra tiles to factorize quadratic equations like *x²+4x+ 4=0* is very simple because the coefficient of the *x²* and the *x* and the constant *4* are all positive integers.
What happens when any of these constants/coefficients are negative?
For example *x²+x-6*
The video has answers to that.
*Kindly subscribe, comment, like and share*
*Thank you*
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https://youtu.be/fxA6R4GZvBY
The video talks about how to transform linear curves
For example a curve with the equation y = x+ 4
Can be transformed graphically to obtain y=2x+4
The key fall out of linear curve transformation is that
The bigger the gradient the more closer the curve to the origin On the other hand, the smaller the gradient the farther the curve from the origin.
Also the state of the y intercept (+ or -) shall determine whether or not the curve shall fall on the negative x or positive x axis.
Thus, if the y intercept is negative, the curve falls on the positive x axis. The reverse is true.
*Thank you for your time, kindly subscribe, comment and share*
The video talks about how to transform linear curves
For example a curve with the equation y = x+ 4
Can be transformed graphically to obtain y=2x+4
The key fall out of linear curve transformation is that
The bigger the gradient the more closer the curve to the origin On the other hand, the smaller the gradient the farther the curve from the origin.
Also the state of the y intercept (+ or -) shall determine whether or not the curve shall fall on the negative x or positive x axis.
Thus, if the y intercept is negative, the curve falls on the positive x axis. The reverse is true.
*Thank you for your time, kindly subscribe, comment and share*
YouTube
HOW TO TRANSFORM CURVES
@mathematicsforalllevels4778