Topic
Q:
a. 4 days b. 6 days
If \( 4^{x}-6 \cdot 2^{x+1}+32=0 \), then \( x= \) ?
\( \begin{array}{ll}\text { a. } 3 & \text { b. } 2\end{array} \)
Q:
5. Use what you know about slope and
\( y \)-intercept to graph
\( y=\frac{7}{3} x-4 \)
Q:
\begin{tabular}{c|l} The system has no solution. \\ The system has a unique solution: \\ \( \begin{array}{c}-x-3 y=-6 \\ x+3 y=6\end{array} \) & \( \begin{array}{l}\text { The system has infinitely many solutions. } \\ \text { They must satisfy the following equation: } \\ y=\square\end{array} \)\end{tabular}
Q:
What is the difference between the explicit formula and recursive formula for sequences when would you use one over the other
Q:
Bepaal die waarde(s) van \( x \) waarvoor die volgende uitdrukking reëel sal wees:
\( \frac{\sqrt{x+3}}{2} \)
Q:
0355. Постройте график линейной функции \( y=0,4 x \). Найдите по
графику:
а) значение \( y \), соответствующее значению \( x \), равному \( 0 ; 5 \);
Q:
o. \( 5 x^{3}-3-2 x^{3} \)
q. \( x-9 x \)
r. \( 6 x y^{2}+2 x^{2} y-x y^{2}+3 x^{4} \)
s. \( 2 x^{2}-6 x+3 x+4 x^{2} \)
t. \( \frac{9}{7} x^{3} y-2 x y^{3}+\frac{1}{7} y x^{3} \)
u. \( 5 x^{3}+6 x^{3}+4 \)
v. \( 2 m n^{2}-3 m^{2} n-5 m^{2} n^{2}+4 m n^{2} \)
w. \( 6 x^{4}-3 x^{4}+7 \)
x. \( \frac{5}{4} x^{3}-\frac{3}{5} x^{3}+5 x^{3} \)
y. \( 6 x^{2}+5 x y^{2}+2 x^{2}-3 x y^{2} \)
Q:
Oorweeg die getalpatroon:
3.1.1 Toon aan dat hierdie reeks getalle 'n lineêre getalpatroon voorstel.
3.1.2 Bepaal die algemene reēl \( \left(T_{n}\right) \) van hierdie getalpatroon.
3.1.3 Bepaal watter term in die getalpatroon gelyk sal wees aan -61.
3.1.4 Bepaal \( T_{5} \)
3.1.5 Bepaal \( T_{5} \) en \( T_{55} \).
Q:
Los op vir \( x \) :
\( \begin{array}{ll}2.1 .1 & 5(x+3)^{2}=125 \\ 2.1 .2 & 7 x^{2}=x \\ 2.1 .3 & 4^{x}=0,125\end{array} \)
Q:
Oorweeg die getalpatroon:
3.1.1 Toon aan dat hierdie reeks getalle 'n lineêre getalpatroon voorstel.
3.1.2 Bepaal die algemene reël \( \left(T_{n}\right) \) van hierdie getalpatroon.
3.1.3 Bepaal watter term in die getalpatroon gelyk sal wees aan -61.
3.1.4 Bepaal \( T_{5} \)
3.1.5 Bepaal \( T_{5} \) en \( T_{55} \).
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