<h2>Answer:</h2>
a) 20 will represent the set price of admission
b) 3 is the price of each ticket
c) x will be the total number of ticket bought
d) y will be the total amount of money spent.
<h2>Explanations:</h2>
The equation given is written in slope-intercept form of a line. The slope-intercept form is in the form y = mx +b
where
• m is the ,rate of change ,or slope
,
• b is the ,intercept, (constant)
Given the equation that represents the total amount of mney the hunter will spend expressed as y = 20 + 3x
a) Since 20 is a constant value, it is more like the initial price. Based on the question, 20 will represent the set price of admission.
b) 3 is the price of each ticket needed to go on the ride
c) x will be the total number of ticket bought for the rides
d) As mentioned earlier, y will be the total amount of money the hunter will spend for the ride including the admission price.
That's false. Take the numbers 1, 3, and 5.
Let a = 1, b = 3, and c = 5.
ab + bc = ac
3 + 15 = 5
18 ≠ 5
Since 18 does not equal 5, this is false. If you were to use the distributive property on ab + bc = ac, you would get
b(a+c) = ac, which doesn't even make sense.
Have a nice day! :)
Step-by-step explanation:
m=
=
= -2.5
this may be right but I do not know
Answer: The required number of passwords that can be created is 175760.
Step-by-step explanation: Given that a company needs temporary passwords for the trial of a new payroll software.
Each password will have one digit followed by three letters and the letters can be repeated.
We are to find the number of passwords that can be created using this format.
For the one digit in the password, we have 10 options, 0, 1, 2, 3, 4, 5, 6, 7, 8 and 9.
Since there are 26 letters in English alphabet and letters can be repeated, so the number of options for 3 letters is
26 × 26 × 26 = 17576.
Therefore, the total number of ways in which passwords can be created using the given format is
Thus, the required number of passwords that can be created is 175760.
Answer:
When x = 4, (4, 0)
When y = 4, (6, 4)
Step-by-step explanation:
To find the ordered-pair solution when x = 4, plug 4 into the x of the equation.
y = 2x - 8
y = 2(4) - 8
y = 8 - 8
y = 0
This produces the ordered pair (4, 0).
To find the ordered-pair solution when y = 4, plug 4 into the y of the equation.
y = 2x - 8
4 = 2x - 8
12 = 2x
6 = x
x = 6
This produces the ordered pair (6, 4).
