How to Find Intercepts: Tips and Tricks for Solving Equations

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AI Thread Summary
The discussion focuses on finding intercepts for the equation y = 1 - |x|, identifying the y-intercept at (0, 1) and x-intercepts at (-1, 0) and (1, 0). A participant expresses frustration about their perceived lack of understanding in precalculus, despite successfully solving the problem. Other users highlight the number of replies needed for their previous threads as an indicator of their grasp on the material. The participant acknowledges the need for further assistance and hints, indicating a willingness to improve their foundational skills. Overall, the conversation emphasizes the challenges of mastering precalculus concepts and the importance of seeking help.
nycmathguy
Homework Statement
Find any intercepts for the given equation.
Relevant Equations
n/a
Find any intercepts for each given equation.

y = 1 - | x |

Let x = 0

y = 1 - | 0 |

y = 1 - 0

y = 1

The y-intercept is y = 1 and it is located at the point (0, 1).

Let y = 0

0 = 1 - | x |

-1 = -| x |

-1/-1 = | x |

1 = | x |

We have two cases:

x = -1, x = 1

The x-intercepts are x = -1 and x = 1 and both are found at the points (-1, 0) and (1, 0).

You say?
 
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Ok.
Ssnow
 
Ssnow said:
Ok.
Ssnow
It's ok? Really? This terrible precalculus self-study middle-aged guy from NYC got it right. Really?
 
nycmathguy said:
It's ok? Really? This terrible precalculus self-study middle-aged guy from NYC got it right. Really?
Before you break your elbow patting yourself on the back, here are some statistics on a few of your threads, all of which are in the Precalc section:
  • Proof Involving the Diagonals of Parallelogram - 13 replies
  • Determine the quadrant(s) in which (x, y) could be located - 17 replies
  • Write the Standard Form of the Equation for this Circle - 16 replies
  • Find Two Numbers -- Have Two Equations and Two Unknowns - 30 replies
  • Estimate Revenue Per Share - 12 replies
  • Collinear Points -- Ways to determine if points are collinear - 20 replies
  • Standard Form of the Equation of a Circle - 15 replies
  • Find a and b to make this equation symmetric about the y-axis: y = ax^2 + bx^3 - 24 replies
The number of replies needed to get to a solution is a reasonable metric for how well (or not so well) you've retained the information in the class you took some 28 years ago. Your difficulty with these problems is part of the reason that so many helpers have advised you to spend some time on more basic material.
 
Mark44 said:
Before you break your elbow patting yourself on the back, here are some statistics on a few of your threads, all of which are in the Precalc section:
  • Proof Involving the Diagonals of Parallelogram - 13 replies
  • Determine the quadrant(s) in which (x, y) could be located - 17 replies
  • Write the Standard Form of the Equation for this Circle - 16 replies
  • Find Two Numbers -- Have Two Equations and Two Unknowns - 30 replies
  • Estimate Revenue Per Share - 12 replies
  • Collinear Points -- Ways to determine if points are collinear - 20 replies
  • Standard Form of the Equation of a Circle - 15 replies
  • Find a and b to make this equation symmetric about the y-axis: y = ax^2 + bx^3 - 24 replies
The number of replies needed to get to a solution is a reasonable metric for how well (or not so well) you've retained the information in the class you took some 28 years ago. Your difficulty with these problems is part of the reason that so many helpers have advised you to spend some time on more basic material.
I will stay the course. If the material goes way over my head, then we can talk about algebra 1. For now, I seek steps, hints and help along the way, if that's even possible.
 
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