MHB ASVAB Find Angle CAD: Using Alternate Interior Angles

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The discussion focuses on solving a geometry problem related to the ASVAB using alternate interior angles. It establishes that angle BAC measures 57 degrees due to the properties of alternate interior angles. The relationship between angles CBA, BAC, and CAD is expressed with the equation m ∠CBA + m ∠BAC + m ∠CAD = 180 degrees. This approach simplifies the problem-solving process significantly. The use of alternate interior angles is crucial for determining the measures of the angles involved.
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7tp.png


OK wanted to see how a transparent image would look like here:unsure:

well first $\angle{BAC}=57^o$ by alternate interior angle are equal

and then...
 
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$m \angle CBA + m \angle BAC + m \angle CAD = 180^\circ$
 
well that would shorten the rabbit chase on this one:rolleyes:
 

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Good morning I have been refreshing my memory about Leibniz differentiation of integrals and found some useful videos from digital-university.org on YouTube. Although the audio quality is poor and the speaker proceeds a bit slowly, the explanations and processes are clear. However, it seems that one video in the Leibniz rule series is missing. While the videos are still present on YouTube, the referring website no longer exists but is preserved on the internet archive...
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