5. Susan poured \( 12 \ell \) of oil from a tank into Container and 18 ef oil into Container \( B \). There were \( 64 \ell \) of oil left in the tank.

Na equação: \( 3 x^{2}+2 x+c^{2}=0 \), sendo o coeficiente \( c \) um número negativo, o valor de \( \underline{c} \) para que o produto entre as raízes dessa equação seja 48 é: \( \begin{array}{lllll}\text { a) }-11 & \text { b) }-8 & \text { c) }-9 & \text { d) }-14 & \text { e) }-12\end{array} \)

3.) There are 412 houses on Swan Street. Each house has 3 windows and 2 doors. How many total windows and doors are on Swan Street? A. 1,236 windows and doors B. 824 windows and doors C. 2,060 windows and doors D. 2,472 windows and doors

Nick and Pam are paid \( \$ 61.75 \) for their work. Nick worked 3.5 hours, and Pam worked 3 hours. They split the mone according to the amount of time each of them worked. How much is Nick's share of the money? Explain. Nick and Pam are paid \( \$ \square \) for each hour worked. Nick's share of the monev is \( \$ \square \)

TALLER 1: EALIZAR LOS SIGUIENTES EJERCICIOS SEGUN EL CASO, USAR OS PROCEDIMIENTOS -ENTREGAR EN HOJAS DE BLOCK \( (6 x+y)^{2}= \) \( (9+4 x)^{2}= \) \( (7 x+11)^{2}= \) \( (a+b)^{2}= \) \( \left(1+3 x^{2}\right)^{2}= \) \( (2 x+3 y)^{2}= \) \( \left(a x^{2} x+b y^{2}\right)^{2}= \) \( \left(3 a^{3}+8 b^{4}\right)^{2}= \)

Evalúa \( w+(-x)-\frac{2}{3} \), donde \( w=-\frac{5}{9} \) y \( x=\frac{4}{3} \)