MHB Solve the triangle PQR by finding their angles

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In triangle PQR, angle bisectors QB and RA create angles QBA of 24° and RAB of 18°. To find the measures of angles P, Q, and R, the corrected angles must be used. The relationships between the angles can be established through the properties of angle bisectors. The calculations will yield the values for angles P, Q, and R based on the given information. The discussion highlights the importance of clarity in geometric notation for accurate problem-solving.
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$QB$ and $RA$ are angle bisectors of the triangle $PQR$. Given that $\angle QBA=24^{\circ}$ and $\angle RAD=18^{\circ}$. Find the measure of each angles $P,\,Q$ and $R$.
 
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anemone said:
$QB$ and $RA$ are angle bisectors of the triangle $PQR$. Given that $\angle QBA=24^{\circ}$ and $\angle RAD=18^{\circ}$. Find the measure of each angles $P,\,Q$ and $R$.
where is point D located ?
 
Albert said:
where is point D located ?

Ops...the question should read as "$QB$ and $RA$ are angle bisectors of the triangle $PQR$. Given that $\angle QBA=24^{\circ}$ and $\angle RAB=18^{\circ}$. Find the measure of each angles $P,\,Q$ and $R$."

The letter $D$ should be a $B$, my apologies for the confusion and that explains perfectly why this thread hasn't received any response yet!:o
 
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