Matemática, perguntado por danieleweege123, 5 meses atrás

A=2y+10<-3y-10
B= 7a-4a+3>9
C=10m-12<3m-12
D=6b+b<3b-15

Soluções para a tarefa

Respondido por PERE1RABR
1

\Huge \text {$ \sf    A)  \dfrac {} {}$}\\\Huge \text {$ \sf  2y+10&lt;-3y-10    \dfrac {} {}$}\\\Huge \text {$ \sf  2y + 3y &lt; -10 - 10    \dfrac {} {}$}\\\Huge \text {$ \sf   5y&lt; -20   \dfrac {} {}$}\\\Huge \text {$ \sf  y&lt;    \dfrac {-20} {5}$}\\\Huge \text {$ \sf  y&lt;-4    \dfrac {} {}$}

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\Huge \text {$ \sf   B)   \dfrac {} {}$}\\\Huge \text {$ \sf   7a-4a+3&gt;9    \dfrac {} {}$}\\\Huge \text {$ \sf  7a - 4a&gt; 9 - 3    \dfrac {} {}$}\\\Huge \text {$ \sf    3a &gt; 6  \dfrac {} {}$}\\\Huge \text {$ \sf   a &gt;   \dfrac {6} {3}$}\\\\\text {$ \sf    a&gt; 2  \dfrac {} {}$}

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\Huge \text {$ \sf  C)    \dfrac {} {}$}\\\Huge \text {$ \sf   10m-12&lt;3m-12   \dfrac {} {}$}\\\Huge \text {$ \sf  10 m - 3m &lt; - 12 + 12    \dfrac {} {}$}\\\\\Huge \text {$ \sf 7m &lt; 0     \dfrac {} {}$}\\\\\Huge \text {$ \sf  m&lt;    \dfrac {0} {7}$}\\\\\Huge \text {$ \sf  m&lt;0    \dfrac {} {}$}\\

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\Huge \text {$ \sf  D)    \dfrac {} {}$}\\\Huge \text {$ \sf   6b+b&lt;3b-15  \dfrac {} {}$}\\\Huge \text {$ \sf   6b + b - 3b &lt; -15   \dfrac {} {}$}\\\Huge \text {$ \sf   4b &lt;-15   \dfrac {} {}$}\\\Huge \text {$ \sf   b&lt;   \dfrac {-15} {4}$}\\

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