Topic
Q:
6. The line with equation \( y=4 x+c \), where \( c \) is a constant, meets the curve with equation
\( y=x(x-3) \) at only one point.
(a) Find the value of \( c \).
(b) Hence find the coordinates of the point of intersection.
Q:
\( \int \frac { 7 x - 2 - 3 x ^ { 2 } } { 3 x + 5 } < 0 \)
Q:
18. Higher Order Thinking Chef Morgan's
restaurant has 24 tables. Fifteen of the
tables each have one flower in a vase. The
remaining tables have 5 flowers in each
vase. How many flowers are there? Show
how you found the answer.
Q:
10) \( -7(-2-6 f)= \)
Q:
6. The line with equation \( y=4 x+c \), where \( c \) is a constant, meets the curve with equation
\( y=x(x-3) \) at only one point.
(a) Find the value of \( c \).
(b) Hence find the coordinates of the point of intersection.
Q:
Ronaldo comprou 6 numeros de uma nfia sabendo que os 120 numeros da rifa foram vendidos,
ance de Ronaldo ganhar a nfa?
Q:
The volume ( \( V \) of a box is given by the formula \( V=l w h \). Find the volume when the
length \( (I) \) is 8 inches, the width \( (w) \) is 3 inches, and the height \( (h) \) is 10 inches.
The volume of the box is cubic inches.
The solution is
Q:
6. The line with equation \( y=4 x+c \), where \( c \) is a constant, meets the curve with equation
\( y=x(x-3) \) at only one point.
(a) Find the value of \( c \).
(b) Hence find the coordinates of the point of intersection.
Q:
A train travels for 3.75 hours at 80 miles an hour. Use the formula \( d=r \cdot t \), where
\( d= \) distance, \( r= \) rate, and \( t= \) time, to find the distance the train traveled.
The distance traveled is miles.
The solution is
Q:
Use the rule \( \log _{b}(x y)=\log _{b} x+\log _{b} y \) to find \( \log _{2}(16 \cdot 64) \). (1 point)
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