1) Prove that $$ [A H] $$ is a height in triangle $$ A B C $$ 2) Calculate $$ A B $$ and $$ B H $$ 3) Let $$ E $$ be a point on $$ [A H] $$ such that $$ A E=1.5 \mathrm{~cm} $$. Calculate $$ C E $$

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Vargas Murray · Accepted Answer

1. $$ [AH] $$ is a height in triangle $$ ABC $$ because $$ AH $$ is perpendicular to $$ BC $$ and $$ H $$ lies on $$ BC $$. 2. To calculate $$ AB $$ and $$ BH $$, we need more information about the triangle $$ ABC $$. 3. To find $$ CE $$, we need the length of $$ AH $$ and possibly other side lengths or coordinates.

1) Prove that \( [A H] \) is a height in triangle \( A B C \) 2) Calculate \( A B \) and \( B H \) 3) Let \( E \) be a point on \( [A H] \) such that \( A E=1.5 \mathrm{~cm} \). Calculate \( C E \)

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1) Prove that \( [A H] \) is a height in triangle \( A B C \) 2) Calculate \( A B \) and \( B H \) 3) Let \( E \) be a point on \( [A H] \) such that \( A E=1.5 \mathrm{~cm} \). Calculate \( C E \)

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