Consider the market for tobacco where the original demand curve
and supply curve intersect at the equilibrium. Explain in words how
a tax on tobacco will change the supply curve, equilibrium, price
level for consumers and producers, output level and tax revenue and
deadweight loss.
The MC (marginal cost) curve and the ATC (average total cost)
curve intersect
Group of answer choices
at the MC curve's maximum point
at the ATC curve's maximum point
at the ATC curve's minimum point
at the MC curve's minimum point
A grade line AB having a slope of -4% intersect another grade
line BC having a slope of +2% at B. The elevations of points A, B
and C are 93 m, 87 m and 92 m respectively. Determine the:
a) elevation of the sag of the 200 m vertical parabolic curve to
connect the grade lines;
b) location of sag from where the curve starts;
c) station of sag if PI is at station 10+20 (format:
00+00.00);
d) vertical...
The tangents of a spiral curve intersect at an angle of 25°at
STA 4+072. The radius of the central curve is 300m and the length
of the spiral curve is 52.71m.
a.) Determine the external distance of the spiral.
b.) Determine the offset distance from the tangent to the start
of the central curve.
c.) Determine the spiral angle from TS to SC.
d.) Determine the deflection angle from TS to SC.
e.) Determine the stationing where the central curve...
Define the meaning of following java code in public void refer,
line by line. thank you
public class LRUCache {
// store keys of cache
static Deque<Integer> dq;
// store references of key in cache
static HashSet<Integer> map;
// maximum capacity of cache
static int csize;
LRUCache(int n)
{
dq = new
LinkedList<>();
map = new
HashSet<>();
csize = n;
}
public void refer(int x)
{
if
(!map.contains(x)) {
if
(dq.size() == csize) {
int
last = dq.removeLast();
map.remove(last);...
A.The surfaces intersect in a space curve C. Determine
the projection of C onto the xy-plane.
x+4y+5z=5
x+y−4z=5
B.The surfaces intersect in a space curve C. Determine
the projection of C onto the xy-plane.
2x^2+6y^2+(z−2)^2=2
2x^2+6y^2=z^2
C.
The surfaces intersect in a space curve C. Determine
the projection of C onto the xy-plane.
x^2+y^2+z=2
2x^2+3y^2=z