Angles A and B are complementary.If mangle A=27∘, what is the mangle B?mangle B=□ degrees

Define Transformation.
Write down the properties of Linear transformation and rotational transformation.

Angles A and B are vertical angles.
If ${\displaystyle m\mathrm{\angle }A=104\circ }$ what is the $m\mathrm{\angle }B?$
${\displaystyle m\mathrm{\angle }B=\circ degrees}$

1. On a sheet of graph paper, draw scalene acute ${\displaystyle \mathrm{△}ABC}$.
- Draw side ${\displaystyle \overline{BC}\text{of}\mathrm{△}ABC}$ along a grid line.
- Be sure all vertices are placed at the intersection of grid lines.
2. Draw an altitude, ${\displaystyle \overline{AD}\text{of}\mathrm{△}ABC}$ from point A to ${\displaystyle \overline{BC}}$.
3. Label the figure you have drawn by indicating cingruent sides, angles, and measures.
4. Reflect ${\displaystyle \mathrm{△}ABC}$ across the line containing ${\displaystyle \overline{BC}}$.
5. On a separate sheet of graph paper, repeat steps 1-4 with a scalene obtuse ${\displaystyle \mathrm{△}ABC}$.
6. Discuss with your group the properties of the kites ACAB

The graph ${\displaystyle y=-2(\frac{3}{2}-e^{3-x})}$ by:
a) Performing the necessary algebra so that the function is in the proper form (i.e., the transformations are in the proper order).
b) Listing the transformations in the order that they are to be applied.
c) Marking the key point and horizontal asymptote.

Give an example of an undefined term and a defined term in geometry. Explain the difference between an undefined term and a defined term.

To prove:
The given statement, " If k is any odd integer and m is any even integer, then ${\displaystyle k^2+m^2}$ is odd".

Prove: ${\displaystyle \mathrm{△}CBF\stackrel{\sim }{=}\mathrm{△}EDF}$ using isometric (rigid) transformations.
Outline the necessary transformations to prove ${\displaystyle \mathrm{△}CBF\stackrel{\sim }{=}\mathrm{△}EDF}$ using a paragraph proof. Be sure to name specific sides or angles used in transformation and any congruency statements.