 # In the roof truss shown, AB = 8 and m/_HAF = 37^(circ). Find: m/_ADB. (HINT: The design of the roof truss displays line symmetry.) 12210203661.jpg vestirme4 2020-11-05 Answered
In the roof truss shown, AB = 8 and $m\mathrm{\angle }HAF={37}^{\circ }$. Find: $m\mathrm{\angle }ADB$.
(HINT: The design of the roof truss displays line symmetry.) You can still ask an expert for help

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Find the value of $m\mathrm{\angle }ADB$.
The sum of measure of three angles of the triangle is ${180}^{\circ }$
$m\mathrm{\angle }ADB+m\mathrm{\angle }BAD+m\mathrm{\angle }ABD={180}^{\circ }$
${37}^{\circ }+{90}^{\circ }+m\mathrm{\angle }ADB={180}^{\circ }$
$m\mathrm{\angle }ADB={180}^{\circ }-{37}^{\circ }-{90}^{\circ }$
$m\angle ADB={53}^{\circ }$
Hence, the value of $m\mathrm{\angle }ADBis{53}^{\circ }$