1,500+343(3×12)=13,848
1,500+343(36)=13,848
1500+12,348= 13,848
Answer:
Step-by-step explanation:
(a)
Total cost = (7 items * Cost per item) + Shipping fee = 7*6.5 + 8.5 = $54
(b)
Modelling the above equation with symbols:
c = s*6.5 + 8.5 = 6.5s + 8.5
(c)
For a total cost of 80$, c = 80:
80 = 6.5s + 8.5
Calculating, we get:
s = 11 items
Rachel ordered a total of 11 items
Answer:
A one-sample t-interval for a population mean
Step-by-step explanation:
As the question is "How many minutes per day, on average, do you spend visiting social media sites?", the answer will be in a numerical form (number of hours, positive integer or real number).
As this is not a proportion, the option "A one-sample t-interval for a population mean" is discarded.
As the study does not defined another variable to compare in pairs, it is not a matched-pairs test. Option "A matched-pairs t -interval for a mean difference" discarded.
There are not two means in the study, so there is no "difference between means" variable. Options "A two-sample z-interval for a difference between proportions" and "A two-sample t-interval for a difference between means".
This should be a one-sample t-interval for a population mean, as there is only one sample, one population mean and the population standard deviation is not known.
Answer:
c.) neither
Step-by-step explanation:
-2y = -3/5 does not have an x value for a slope to contrast with y = 4x + 5/3
The plane we want to find has general equation

with
not equal to 0, and has normal vector

is perpendicular to both the normal vector of the other plane, which is
, as well as the tangent vector to the line
, which is
.
This means the dot product of
with either vector is 0, giving us

Suppose we fix
. Then the system reduces to

and we get


Then one equation for the plane could be

or in standard form,

The solution is unique up to non-zero scalar multiplication, which is to say that any equation
would be a valid answer. For example, suppose we instead let
; then we would have found
and
, but clearly dividing both sides of the equation

by 2 gives the same equation as before.