Mathematics
Functions
Easy
Question
f = {(1, a), (2, b), (3, d), (4, c), (5, +), (+ 6)}
The value of f(+) is
- 5
- c
- 6
- d
The correct answer is: 6
Related Questions to study
Mathematics
From the following identify the relation that is not a function.
From the following identify the relation that is not a function.
MathematicsFunctions
Mathematics
Study the graph and choose the correct option.
![](data:image/png;base64,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)
Study the graph and choose the correct option.
![](data:image/png;base64,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)
MathematicsFunctions
Mathematics
From the graph, identify the interval the function is constant.
![](data:image/png;base64,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)
From the graph, identify the interval the function is constant.
![](data:image/png;base64,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)
MathematicsFunctions
Mathematics
The linear equation of line passing through the points (4,19) and (9,24) is
The linear equation of line passing through the points (4,19) and (9,24) is
MathematicsFunctions
Mathematics
The equation of line from the graph is
![](data:image/png;base64,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)
The equation of line from the graph is
![](data:image/png;base64,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)
MathematicsFunctions
Mathematics
The linear function whose constant rate is 2 & initial value -1 is
The linear function whose constant rate is 2 & initial value -1 is
MathematicsFunctions
Mathematics
From the following pick the odd one out.
From the following pick the odd one out.
MathematicsFunctions
Mathematics
Jacob wants to go to Los Angeles from San Francisco, a journey of 382 miles. He already covered 50 miles. If he travels at a speed of 51 miles per hour to reach his destination. Represent the statement in equation.
Jacob wants to go to Los Angeles from San Francisco, a journey of 382 miles. He already covered 50 miles. If he travels at a speed of 51 miles per hour to reach his destination. Represent the statement in equation.
MathematicsFunctions
Mathematics
If the table represents the function, then the charges for parking at zoo for 6 hrs is
Time (up to hrs.) |
1 |
2 |
3 |
4 |
5 |
Cost ($) |
4 |
8 |
12 |
16 |
20 |
If the table represents the function, then the charges for parking at zoo for 6 hrs is
Time (up to hrs.) |
1 |
2 |
3 |
4 |
5 |
Cost ($) |
4 |
8 |
12 |
16 |
20 |
MathematicsFunctions
Mathematics
From the Arrow Diagram the value of f(2) is
![](data:image/png;base64,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)
From the Arrow Diagram the value of f(2) is
![](data:image/png;base64,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)
MathematicsFunctions
Mathematics
Identify the function from the following.
Identify the function from the following.
MathematicsFunctions
Mathematics
MathematicsFunctions
Mathematics
MathematicsFunctions
Mathematics
is surjective then A =
is surjective then A =
MathematicsFunctions
Mathematics
MathematicsFunctions