chapter 3 - equations and inequalities/chapter 4 - graphs and transformations
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| show | solved by substituting the linear equation into the quadratic one
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| show | the points at which the graphs intersect are solutions to the simultaneous equations
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| inequalities | show 🗑
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| show | {variable ∈ domain of variable (can be omitted if its the reals): condition on variable}
can be used with U/n to combine multiple sets together
“a variable in the set of (domain) such that the variable follows (condition)”
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| show | when multiplying by a variable, unless otherwise stated, multiply by it’s square to ensure that the inequality is not multiplied by a negative
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| inequalities on a graph | show 🗑
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| shading inequalities | show 🗑
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| cubic functions | show 🗑
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| show | a polynomial in which the index is 4, contains a maximum of 2 turning points
the limits as x approaches the infinities will always be infinities with the same sign
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| reciprocal functions (y=k/x^n) | show 🗑
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| translations | show 🗑
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| stretches | show 🗑
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| transformations generally | show 🗑
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