Answer:
Interest earned in 12 years = 57178
Step-by-step explanation:
A = total amount
P = principal or amount of money deposited,
r = annual interest rate
n = number of times compounded per year
t = time in years
then
P=22000 , r=12% , n=12 and t=12 years
putting these value
= 22000(2.5992729255593856)
= 57178
B$The kilowatt hours of electricity used
C)The payment due date
D)All of the above
D
Step-by-step explanation:
Based on the pricing per kilowatt energy set by the distributor/regulation in the jurisdiction, the due amount to be paid to the distributor may differ;
kW/h * price per kW = power bill
The power bill is also paid regularly such as monthly or annually and therefore will bear a due date.
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Answer:
D)All of the above
Step-by-step explanation:
It contains the following
Therefore, the correct answer is "all of the above"
Answer:
-2
Step-by-step explanation:
We can find the slope by using
m = (y2-y1)/(x2-x1)
= (-2 -4)/( 3-0)
= -6/3
=-2
Answer:
your slope is -2 and/or . y = x + 4
Step-by-step explanation:
Slope= .
-2-4= -6
3-0= 3
Slope=
Simplify,
A. 36 cm2
B. 60 cm2
C. 66 cm2
D. 72 cm2
Answer:
Option D.
Step-by-step explanation:
The area of a rectangle is
In the given net we have 6 rectangles with three pairs of congruent rectangles.
Rectangle 1 and 5 are congruent with length 3 cm and width 2 cm.
Rectangle 2 and 4 are congruent with length 6 cm and width 3 cm.
Length of width of rectangle 3 are 6 cm and 2 cm respectively.
The total area of the figure is
The area of figure is 72 square cm. Therefore, the correct option is D.
Suppose, John arranges stack of Gold and Silver coins in such a way that each stack either contains Gold or contains Silver coins only.
He also tries to arrange them in the least area.
Here, the number of coins in each stack is the common factor of number of Gold and Silver coins.
If we find the highest common factor, then the area occupied by the coins will be least.
Hence, in this situation, we have to find the common factor.
Suppose, George and David are walking along the circular pathway of a park with different speeds.
The problem is to find the time after which they will meet again at the starting point.
Clearly, here the required time is the common multiple of independent time taken by both.