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scoundrel [369]
3 years ago
7

Kyle asks his friend Jane to guess his age and his grandmother’s age. Kyle says his grandmother is not more than 80 years old. H

e says his grandmother’s age is, at most, 3 years less than 3 times his own age. Jane writes this system of inequalities to represent k, Kyle’s age, and g, Kyle’s grandmother’s age. Inequality 1: g > 80 Inequality 2: g ≤ 3k – 3 Which inequality did Jane write incorrectly, and how could it be corrected?
Mathematics
2 answers:
valkas [14]3 years ago
8 0
Inequality 1 is incorrect. It should be g is less than it equal to 80. It is less than because she is not more than and equal to because 80 is still included
skad [1K]3 years ago
4 0
She wrote the first inequality incorrectly because Kyle's grandmother is not more than 80 years old, but that inequality means that she is. A corrected inequality could be g < 80. I hope this helps!
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Find the equation of the line containing the points (20,-7) and (10,-2). Type your answer in this order and don't use spaces or
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(\stackrel{x_1}{20}~,~\stackrel{y_1}{-7})\qquad (\stackrel{x_2}{10}~,~\stackrel{y_2}{-2}) \\\\\\ \stackrel{slope}{m}\implies \cfrac{\stackrel{rise} {\stackrel{y_2}{-2}-\stackrel{y1}{(-7)}}}{\underset{run} {\underset{x_2}{10}-\underset{x_1}{20}}}\implies \cfrac{-2+7}{-10}\implies -\cfrac{1}{2}

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1. What is the slope of the line in the graph show below?
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What is the slope of the line in the graph show below? c1

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Please help me answer one of these!
babunello [35]

This seems to be referring to a particular construction of the perpendicular bisector of a segment which is not shown. Typically we set our compass needle on one endpoint of the segment and compass pencil on the other and draw the circle, and then swap endpoints and draw the other circle, then the line through the intersections of the circles is the perpendicular bisector.


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2. Why do the circles have to be congruent ...


The perpendicular bisector is the set of points equidistant from the two endpoints of the segment. Constructing two circles of the same radius, centered on each endpoint, guarantees that the places they meet will be the same distance from both endpoints. If the radii were different the meets wouldn't be equidistant from the endpoints so wouldn't be on the perpendicular bisector.


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[We just answered that. Let's do it again.]


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4. ... construct the perpendicular bisector ... a different way?


Maybe what I first described is different; there are no parallel lines.



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