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-3c^2-6c=45
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divide by -3 throughout . Then it is simple quadratic equation
if we divide by -3 through out we get \[c ^{2}+2c=-15\] \[c ^{2}+2c+15=0\] solve it ahead u should try on ur own now
i do't seem to understand
srry don't
okay lets do it a another way \[-3x ^{2}-6x=45\] \[-3(x^{2}+2x)=45\] \[x ^{2}+2x=45/-3\] 45/-3=-15 \[x ^{2}+2x+15=0\]
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-3x\[^{2}\]-6c-45=0 we want to get rid of the negative so u multiply all of it by negative so it becomes: 3x\[^{2}\]+6c+45=0 u factor it so it becomes : (3c-9)(c+5)
not possible if we expand this (3c-9)(c+5)=\[3c ^{2}+6c-45\]
yes i think im wrong... u have to simplify and do the steps that u did ...
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