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[/img][/td][td][img]data:image/png;base64,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[/img][/td][/tr][tr][td]C[/td][td]D[/td][/tr][tr][td][img]data:image/png;base64,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[/img][/td][td][img]data:image/png;base64,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[/img][/td][/tr][/table]
[size=150]A quadrilateral has vertices [math]\left(0,0\right)[/math], [math]\left(4,3\right)[/math], [math]\left(13,-9\right)[/math], and [math]\left(9,-12\right)[/math].[/size][br][br]What type of quadrilateral is it? Explain or show your reasoning.[br]
Find the perimeter of this quadrilateral.[br]
Find the area of this quadrilateral.[br]
[size=150]A parallelogram has vertices [math]\left(0,0\right)[/math], [math]\left(5,1\right)[/math], [math]\left(2,3\right)[/math], and [math]\left(7,4\right)[/math]. [/size][br][br]Find the area of this parallelogram.[br]
[size=150]Consider a general parallelogram with vertices [math]\left(0,0\right)[/math], [math]\left(a,b\right)[/math], [math]\left(c,d\right)[/math], and [math]\left(a+c,b+d\right)[/math], where [math]a[/math], [math]b[/math], [math]c[/math], and [math]d[/math] are positive.[/size][br][br]Write an expression for its area in terms of [math]a[/math], [math]b[/math], [math]c[/math], and [math]d[/math].[br]
[size=150]First, observe and describe the image:[br][/size][br]What kind of line is [math]BC[/math] in reference to the circle?[br]
What does the measurement of angle [math]BDC[/math] appear to be?[br]
[size=150]Move point [math]D[/math] around. [/size][br]How does the measurement of angle [math]BDC[/math] appear to change? Use a corner of the index card to compare the size of the angle as it moves.[br]
[size=150]Move point [math]D[/math] to a location with integer coordinates. Each student in the group should choose a different spot for [math]D[/math]. [/size][br]Calculate the slopes of segments [math]BC[/math] and [math]BD[/math]. What do your results tell you?[br]
[size=150]Now select the button labeled “slopes.” This will show the slopes of [math]BD[/math] and [math]BC[/math] and their product. Move point [math]D[/math] around. [/size][br]What do you notice about the product of the slopes?[br]
Based on the results, write a conjecture that captures what you are seeing.[br]