Im thinking 9. If i did the math correctly. You should try 9
The coordinate grid of the ordered pair is gotten from the combination of the y and X axis of the graph.
<h3>Finding of the ordered pair</h3>
Using the coordinates, an ordered pair for the given point is:
- G = (4,3) because the 4 corresponds to the point in y axis and 3 on the X axis.
- H= (10,8) because the 10 corresponds to the point in y axis and 8 on the X axis.
- J= (6,4) because the 6 corresponds to the point in y axis and 4 on the X axis.
- K= ( 2,1) because the 2 corresponds to the point in y axis and 1 on the X axis.
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Answer: the integers are 6 and 23
Step-by-step explanation:
Let x represent one of the integers.
Let y represent the other integer.
The product of the integers is 138. This means that
xy = 138 - - - - - - - - - -1
One of the integers is seven less than five times the other integer. This means that
x = 5y - 7
Substituting x = 5y - 7 into equation 1, it becomes
y(5y - 7) = 138
5y² - 7y = 138
5y² - 7y - 138 = 0
5y² + 23y - 30y - 138 = 0
y(5y + 23) - 6(5y + 23)
y - 6 = 0 or 5y + 23 = 0
y = 6 or y = - 23/5
The only possible value of y is 6
x = 138/y = 138/6
x = 23
Answer:
Part 1)
The equation by factorization is

Both values of x are


Part 2) The dimensions of the cuboid are
,
and 
Step-by-step explanation:
step 1
we know that
The volume of the cuboid is equal to

substitute the given values


so

Complete the square




square root both sides


so


therefore
The equation by factorization is

step 2
Find the dimensions of the cuboid
The dimensions are



The guarantee which should be given by the manufacturer in years is; 0.405years
<h3>Percentages and Averages</h3>
Since the average life of a scooter is 12 years with a standard deviation of 1.5 years.
Hence, the maximum life of any electric scooter is 13.5 years.
On this note, to offer a guarantee with the intention to replace only 3% of the scooters;
We must evaluate 3% of 13.5 years as follows;
- Guarantee offer = 3% of 13.5 years
- Guarantee offer = (3/100) × 13.5
Guarantee offer = 0.405 years
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