Question
Find the x- and y -intercepts on this graph.
- (0,5), (0,5)
- (5,0), (5,0)
- (5,0), (0,5)
- (0,0), (5,0)
Hint:
The x-intercept is the point where the line crosses the x-axis. At this point y = 0.
The y-intercept is the point where the line crosses the y-axis. At this point x = 0.
The correct answer is: (5,0), (0,5)
Step 1 of 1:
To find the x-intercept set y = 0, i.e., find the point where the line crosses the x-axis.
To find the y-intercept set x = 0, i.e., find the point where the line crosses the y-axis.
So, the x- and y -intercepts on this graph are (5,0), and (0,5) respectively.
Final Answer:
The right choice is- a. (5,0), (0,5)
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For babysitting, Nicole charges a flat fee of $3, plus $5 per hour. Write an equation for the cost, C, after h hours of babysitting.
The equality between two mathematical expressions involving one or more variables is called an equation. For example, a linear equation is one in which the variable's highest power is one. For example, an algebraic equation of the form ax + b = 0 or ax + by + c = 0. where x and y are the two highest-power variables and a, b, and c are real numbers.
The answer to this question was C = 5h + 3. The y-intercept is where h=0. It has the value c=3 and represents the fixed cost. The slope is 3, representing the rate at which C is increasing. If she babysits for 5 hours, she makes
C = 5*5 + 3
C = 25 + 3
C = 28
Therefore using the equation C = 5h + 3, we get the answer is $28.
For babysitting, Nicole charges a flat fee of $3, plus $5 per hour. Write an equation for the cost, C, after h hours of babysitting.
The equality between two mathematical expressions involving one or more variables is called an equation. For example, a linear equation is one in which the variable's highest power is one. For example, an algebraic equation of the form ax + b = 0 or ax + by + c = 0. where x and y are the two highest-power variables and a, b, and c are real numbers.
The answer to this question was C = 5h + 3. The y-intercept is where h=0. It has the value c=3 and represents the fixed cost. The slope is 3, representing the rate at which C is increasing. If she babysits for 5 hours, she makes
C = 5*5 + 3
C = 25 + 3
C = 28
Therefore using the equation C = 5h + 3, we get the answer is $28.