Topic
Q:
\( 4(m-n)^{2}+5(m-n)-6 \)
Use the factor and remainder theorem to factorise \( f(x)=x^{3}+6 x^{2}+11 x+6 \)
Q:
2) Prodhimi i dy numrave është 408000. Njehsojmë prodhimin:
- nëse njëri nga faktorët rritet për 8 herë;
- nëse njëri nga faktorët zvogëlohet për 1000 herë.
Q:
\( 4(m-n)^{2}+5(m-n)-6 \)
Use the factor and remainder theorem to factorise \( f(x)=x^{3}+6 x^{2}+11 x+6 \)
Q:
Simplify.
\( 2 d+5 d \)
\( \square \)
Q:
Simplify each of the following
1. \( x^{4} \cdot x^{5} \cdot x^{6} \)
Q:
Sean \( f(x)=-9 x^{2}+36 x \) y \( g(x)=a(x+1)(x-r) \), con \( a \in R, r \in R \). Si los gráficos de \( f \) y de \( g \) tienen el
mismo vértice, entonces los valores de \( a \) y \( r \) son
Seleccione una:
Q:
Redizd ids siguientes operacio.
nes con números irracionales
F. \( 6 \sqrt{5}+10 \sqrt{5}-74 \sqrt{5} \)
E. \( \sqrt{75}-2 \sqrt{12}-7 \sqrt{3}+\sqrt{27} \)
H. \( -4 \sqrt[3]{5} \cdot \sqrt[3]{4} \)
i. \( \frac{6 \sqrt{27}}{4 \sqrt{12}} \)
J. \( \frac{4 \sqrt[4]{7}}{\sqrt[3]{3}} \)
Q:
Solve for \( s \)
\[ \frac{s}{-1}+69>64 \]
Q:
8. Exercice 02
Soient: \( A=3 \sqrt{18}-\sqrt{72}+2 \sqrt{\frac{9}{2}} \) et \( B=\sqrt{28}+\sqrt{32}-2 \sqrt{2} \).
(1) Montrer que : \( A-B=4 \sqrt{2}-2 \sqrt{7} \).
(2) Comparer \( A \) et \( B \).
Q:
Solve for \( m \).
\[ 97<\frac{m}{-1}+15 \]
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