(0, 1) and (1, 1)
(0, 0) and (1, 1)
no solutions
Answer:
Step-by-step explanation:
we have
-------> equation A
-------> equation B
we know that
The solution of the system of equations is the intersection points both graphs
using a graphing tool
see the attached figure
The intersection both graphs is the point
therefore
the solution is the point
Answer:
Step-by-step explanation:
According to the Empirical Rule, for a symmetric and bell-shaped distribution:
a. Approximately 68% of the weights will lie between formula73.mml. This means that about 34% of the weights will lie to the left of formula73.mml, and about 34% of the weights will lie to the right of formula73.mml.
b. Approximately 95% of the weights will lie between formula75.mml and formula75.mml +1s. This means that about 47.5% of the weights will lie to the left of formula75.mml +1s, and about 47.5% of the weights will lie to the right of formula75.mml.
c. Approximately 68% of the weights will lie below formula75.mml-1s. This means that about 34% of the weights will lie to the left of formula75.mml-1s.
These percentages are approximate values based on the Empirical Rule and provide a general understanding of the distribution of the weights in a symmetric and bell-shaped distribution.
w(−4+z)=mz+17
w(-4+z) = mz+17
Add -mz to both sides
wz-4w-mz = mz+17 - mz
-mz+wz -4w = 17
Add 4w to both sides
-mz+wz-4w+4w = 17+4w
-mz + wz = 4w + 17
Factor out variable z
z(-m+w) = 4w+17
Divide both sides by -m+w
z(-m+w)/-m+w = 4w+17/-m+w
Z = 4w+17 / -m+w