The trickster is a character in many folk tales who is considered clever, lascivious, gluttonous, vain, and deceptive. Most trickster tales are humorous, although some are not. Often, tricksters are underdogs who make up in brains what they lack in brawn. Usually any good that results from a trickster's actions is inadvertent. According to the paragraph, the trickster is always A comical. B cunning. D unselfish.

a rectangular floor are given as 3.8 m and 1.2 limensions are given with \( 1.5 \% \) ard \( 2 \% \) of errom lange with which the area lies.

5.29. Evalúe \( \int_{0}^{\pi / 2}(3 \operatorname{sen} u \mathbf{i}+2 \cos u \mathbf{j}) d u \)

Determine whether the statement is true or false. If \( \mathrm{P}(\mathrm{x})=(\mathrm{x}-3)^{2}(\mathrm{x}+6)^{5} \), then the graph of the polynomial function \( \mathrm{y}=\mathrm{P}(\mathrm{x}) \) crosses the x -axis at \( (3,0) \). Choose the correct answer below. A. The statement is true because \( (\mathrm{x}-3)^{2} \) is a factor of the given polynomial function \( \mathrm{P}(\mathrm{x}) \), and the exponent, 2 is odd. Thus, the graph crosses the x -axis at \( (3,0) \). B. The statement is false because \( (\mathrm{x}-3)^{2} \) is a factor of the given polynomial function \( \mathrm{P}(\mathrm{x}) \), and the exponent, 2 is odd. Thus, the graph is tangent to the x -axis at C. The statement is true because \( (\mathrm{x}-3)^{2} \) is a factor of the given polynomial function \( \mathrm{P}(\mathrm{x}) \), and the exponent, 2 is even. Thus, the graph crosses the x -axis at D. The statement is false because \( (\mathrm{x}-3)^{2} \) is a factor of the given polynomial function \( \mathrm{P}(\mathrm{x}) \), and the exponent, 2 is even. Thus, the graph is tangent to the x -axis at \( (3,0) \).

Multiply. \[ 9 i(2-9 i) \] \( 9 i(2-9 i)=\square \) (Type your answer in the form a + biUse integers or fractions for a

а) \( 8 x-6 x+3 x-9 x \) б) \( 12 y+3 y+21 y-8 y \) в) \( y+8,2 y-8,5 y-y \) г) \( 3,6 x-6,1 y-0,4 y \)