QUESTION IMAGE
Question
naming angles using three points
use all the three points and name each angle.
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Step1: Recall the rule for naming angles
When naming an angle using three points, the vertex point is in the middle.
Step2: Apply the rule to each figure
- For the first figure with points \(X\), \(Y\), \(Z\), the vertex is \(Y\). So the angle is \(\angle XYZ\).
- For the second figure with points \(P\), \(O\), \(S\), the vertex is \(O\). So the angle is \(\angle POS\).
- For the third figure with points \(V\), \(U\), \(T\), the vertex is \(U\). So the angle is \(\angle VUT\).
- For the fourth figure with points \(B\), \(C\), \(D\), the vertex is \(C\). So the angle is \(\angle BCD\).
- For the fifth figure with points \(L\), \(K\), \(J\), the vertex is \(K\). So the angle is \(\angle LKJ\).
- For the sixth figure with points \(F\), \(G\), \(H\), the vertex is \(G\). So the angle is \(\angle FGH\).
- For the seventh figure with points \(S\), \(T\), \(U\), the vertex is \(T\). So the angle is \(\angle STU\).
- For the eighth figure with points \(E\), \(F\), \(G\), the vertex is \(F\). So the angle is \(\angle EFG\).
- For the ninth figure with points \(A\), \(B\), \(C\), the vertex is \(B\). So the angle is \(\angle ABC\).
- For the tenth figure with points \(D\), \(E\), \(F\), the vertex is \(E\). So the angle is \(\angle DEF\).
- For the eleventh figure with points \(W\), \(X\), \(Y\), the vertex is \(X\). So the angle is \(\angle WXY\).
- For the twelfth figure with points \(N\), \(M\), \(L\), the vertex is \(M\). So the angle is \(\angle NML\).
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- \(\angle XYZ\)
- \(\angle POS\)
- \(\angle VUT\)
- \(\angle BCD\)
- \(\angle LKJ\)
- \(\angle FGH\)
- \(\angle STU\)
- \(\angle EFG\)
- \(\angle ABC\)
- \(\angle DEF\)
- \(\angle WXY\)
- \(\angle NML\)