, The solutions of the inequality IIxI-1I <=1/2 are ?
Multiply 53 by 24, firstly by breaking down 24 in its terms (20 + 4) and secondly by breaking down 24 in its factors (6 * 8). Show all your steps.
. If one root of the quadratic equation ࢞ − ࢞ + = is the reciprocal of the other
then find .
given a function 4x-4 what is y when x is 1, 2, and 3
1.1 Using graphical method, solve the equation; 𝑥
2
- 3𝑥 – 4 = 0
1.2 Solve the equation; x
2
- 8x + 7 = 0 using the Quadratic Formula
2x + 1 = 5x-44
the left and right page numbers of an open book are two consecutive integers whose sum is 193
A drain has a rectangular profile. W is the width of the drain in meters, and
D is the depth of the water in meters.
In the case that the depth is much less than the width the amount of water that flows per second through a rectangular drain is given by the following formula:
Q =
A
n
D
2
3 S
1
2 (1)
In which:
- Q is the volume of water that
flows per second through the
drain (in m3/s);
- A = W×D, the cross-sectional
area of the drain up to the level
of the water (in m2)
- n is a parameter describing the
resistance to the flow of water;
- S is the gradient of the river
(in m/m).
Use formula 1 to derive the units of n.
A drain has a rectangular profile. W is the width of the drain in meters, and
D is the depth of the water in meters.
In the case that the depth is much less than the width the amount of water that flows per second through a rectangular drain is given by the following formula:
Q = (A/n)*(D^2/3)*(S^1/2) ------------- (1)
In which:
- Q is the volume of water that
flows per second through the
drain (in m3/s);
- A = W×D, the cross-sectional
area of the drain up to the level
of the water (in m2)
- n is a parameter describing the
resistance to the flow of water;
- S is the gradient of the river
(in m/m).
Use formula 1 to derive the units of n.