Topic
Q:
Given the function with the equation \( k(x)=\frac{-6}{x+2}-2 \) :
7.1 Write the equations of the asymptotes of \( k \).
7.2 Give the range of \( k \).
7.3 Give the domain of \( k \).
7.4 Drite the equation of the axis of symmetry, with a positive gradient.
7.5 If \( k \) is reflected over the \( x \)-axis and shifted upwards by 2 units,
7.6 give the equation of the new function, \( j(x) \), after the transformations.
7.7 In which quadrant(s) would the arms of \( k \) not be if it was sketched?
Q:
Given that \( R=\sqrt{\frac{11-x}{x+2}} \), where \( x \in\{-3 ;-2 ; 0 ; 1,6 ; 7\} \)
Choose from the given set of \( x \) values one \( x \) value for which \( R \) will be:
1.1.1. Rational
1.1.2. Irrational
1.1.3. Undefined
Q:
10) La suma de dos números es 400 y la diferencia de los mismo es 100. Luego el menor
de dichos números es:
Q:
407. Bank goýumçylara her ýylda \( 2 \% \) girdeji berýär. Banka 1) 20000
man goýan goýumçy; 2) 30000 man goýan goýumçy bir ýylda näçe girdeji
alar?
Q:
\( q+2 p=2 \) and \( q^{2}+2 p^{2}=3 q p \)
2.2 Simplify fully.
\( \frac{8^{n} \cdot 6^{n-3} \cdot 9^{1-n} \cdot 2^{0}}{16^{n-1} \cdot 3^{-n}} \)
2.3 Solve for \( r \).
\( 3^{r}+3^{3-r}=28 \)
Q:
Given that \( R=\sqrt{\frac{11-x}{x+2}} \), where \( x \in\{-3 ;-2 ; 0 ; 1,6 ; 7\} \)
Choose from the given set of \( x \) values one \( x \) value for which \( R \) will be
1.1.1. Rational
1.1.2. Irrational
1.1.3. Undefined
Q:
Calcula las siguientes potencias:
\( \begin{array}{ll}\text { a) } 3^{-4}=\frac{\square}{\square} & \text { b) }(3 / 4)^{-2}=\frac{\square}{\square}\end{array} \)
Q:
\( \begin{array}{ll}\text { 2) } 6,5 \% \cdot y=3,3 ; & \text { 4) } \frac{3}{4} \% \cdot y=3 \frac{1}{2}\end{array} \begin{array}{l}\text { 407. Bank goýumçylara her ýylda } 2 \% \text { girdeji berýär. Banka 1) } 20000 \\ \text { man goýan goýumçy; 2) } 30000 \text { man goýan goýumçy bir ýylda näçe girdeji }\end{array} \)
Q:
10) La suma de dos números es 400 y la diferencia de los mismo es 100. Luego el menor
de dichos números es:
Q:
5 State which consecutive whole numbers are either side of:
\( \begin{array}{lll}\text { a } \sqrt{29} & \text { b } \sqrt{40} & \text { c } \\ \text { 7II }\end{array} \)
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