For a body emitting blackbody radiation, the total power emitted is proportional to the 4 th power of the body's absolute temperature: \( P \propto T^{A} \) ( \( T \) in kelvins) and the wavelength of the emitted EM radiation that has the highest intensity is inversely proportional to the body's absolute temperature according to: \( \lambda_{\max }=\frac{0.0029}{T} \) ( \( \lambda_{\max } \) in meters, \( T \) in kelvins) Assume an object is emitting blackbody radiation. If the Kelvin temperature of an object is doubled, the amount of radiant energy emitted each second is the original amount.

\( \# 1 : - 4 ( x + 6 ) - 3 x = - 3 ( x - 5 ) + 13 \)

2 1 point Using your prior learning. why would there be the elements present in cloud around the Sun that would condense into the protoplanets? Supernovas had previously exploded heavier elements into the region The gas cloud was undergoing fusion and creating heavier elements The early proto-star Sun expelled exoticelements into the surrounding region Traveling asteroids had collided and crunched into dust and rock that eventually formed the solar system

34.) \( \boldsymbol{r}_{y=-2} \circ \boldsymbol{T}_{\langle 0,-3\rangle}(\triangle A B C) \) Coordinates of \( A^{\prime}( \) Coordinates of \( B^{\prime}( \) Coordinates of \( C^{\prime} \) Coordinates of \( A^{\prime \prime} \) Coordinates of \( B^{\prime \prime} \) Coordinates of \( C^{\prime \prime} \)

1. \( y=\frac{x^{3}-8}{x-2} \)

\[ (3 x-2)^{2}-(x+3)^{2}=0 \] 26. What is the absolute value of the difference between the two roots of the above equation?