The diagram shows a prism with a rectangular base, $$\(A B F E\)$$. The cross-section, $$\(A B C D\)$$, is a trapezium with $$\(A D=B C\)$$. $$\(A B=8 \mathrm{~cm}, G H=5 \mathrm{~cm}, B F=12 \mathrm{~cm}\)$$ and angle $$\(A B C=70^{\circ}\)$$. The perpendicular from $$\(G\)$$ onto $$\(E F\)$$ meets $$\(E F\)$$ at $$\(X\)$$. Calculate the angle between the diagonal $$\(A G\)$$ and the base $$\(A B F E\)$$. .............................................
Exam No:0580_w20_qp_42 Year:2020 Question No:9(b)(iii)
Answer:
\(16.8\) or \(16.9\) or \(16.79\) to \(16.91 \ldots\) nfww
Knowledge points:
E6.4 Solve problems using sine and cosine rules and the area formula for triangles.
Solution:
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