Answer:
try 70
Step-by-step explanation:
(1, 1)
(0, 1)
Answer:
(1, 1)
Step-by-step explanation:
Since, the equation of the line with slope m and passes through is,
Here,
Thus, the equation of the line,
y + 1 = 2(x-0)
⇒ y + 1 = 2x
If a point lies on the line then it must satisfy the equation of the line,
For (2, 1)
1 + 1 ≠ 2(2)
For (1, 1)
1 + 1 = 2(1)
For (0, 1)
1 + 1 ≠ 2(0)
Thus, the point (1, 1) lies on the line.
5x + 6y = 23
a. x = -5, y = 8
b. x = - 29, y = - 28
c.no solution
d.infinite solutions
Answer:
Step-by-step explanation:
Answer: (A) y = -2x + 4
Step-by-step explanation:
By applying the concept of multiplication, we determine that Marcus walks his dog a total of 3.6 miles in 6 days if he walks 3/5 of a mile each day.
This question actually involves simple mathematics, specifically the concept of multiplication. Since Marcus walks his dog 3/5 of a mile each day, in order to calculate how far Marcus walks his dog in 6 days, we simply multiply the daily distance by the number of days. Therefore, the calculation will be as follows: 3/5 mile/day * 6 days = 18/5 miles = 3.6 miles.
So, Marcus walks his dog a total of 3.6 miles in 6 days.
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B. 4
C. -3 is equal to x <-1
D. -1 is equal to x <1
E. 0
F. 1 is equal to x<3
G. -2 is equal to x<5
H. -3 is equal to x<3
I. 3
The piece-wise function is defined by:
A piece-wise function is a function that has different definitions, based on the input.
In this graph:
A similar problem is given at brainly.com/question/13205719
A piecewise function is defined by multiple sub-functions, each applying to a certain interval of the main function's domain. An example might be ' -3 is equal to x <-1', representing a portion of the function where any x-value less than -1 outputs -3.
Without the piecewise function graph, it's difficult to identify the correct algebraic definition. However, a piecewise function is a function which is defined by multiple sub functions. Each sub function applies to a certain interval of the main function's domain, which is why we see conditions like 'x < -1' following the function.
For instance, if we look at option C ' -3 is equal to x <-1', it suggests there is a piece of the function where any x-value less than -1 will output -3. It is important to note that these piecewise functions are visualized on a graph, often appearing as lines or curves that start or stop at certain points.
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