Algebra, NAPX-H4-CA29
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
Variant 0
DifficultyLevel
731
Question
Which of these equations represents the line in the graph?
Worked Solution
|
|
| y intercept |
= 5 |
| Gradient |
= runrise |
|
= 1.25−5 |
|
= −4 |
∴ Equation is y = 5 − 4x
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/04/NAPX-H4-CA292.svg 300 indent3 vpad
Which of these equations represents the line in the graph? |
| workedSolution |
| | |
| ------------: | ---------- |
| $\large y$ intercept | \= 5 |
| Gradient | \= $\dfrac{\text{rise}}{\text{run}}$ |
| | \= $\dfrac{-5}{1.25}$ |
| | \= $-4$ |
$\therefore$ Equation is {{{correctAnswer}}}
|
| correctAnswer | $\large y$ = 5 $−$ 4$\large x$ |
Answers
| Is Correct? | Answer |
| x | y = 5 + 4x |
| x | y = 5 − 1.25x |
| ✓ | y = 5 − 4x |
| x | y = 5 + 1.25x |