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33

Step-by-step Answer
PAGE: 682SET: ExercisesPROBLEM: 33
Please look in your text book for this problem Statement

The combined area of the two eqivalent tails is equal to .

(a) Find the two values one is positive and one is negative.

The combined area of the two eqivalent tails is equal to then the each tail have .

Hence the two values are and .

Using the graphing calculator the two values are and .

The combined area of the two eqivalent tails is equal to .

(b) Find the two values one is positive and one is negative.

The combined area of the two eqivalent tails is equal to then the each tail have .

Hence the two values are and .

Using the graphing calculator the two values are and .

The combined area of the two eqivalent tails is equal to .

(c) Find the two values one is positive and one is negative.

The combined area of the two eqivalent tails is equal to then the each tail have .

Hence the two values are and .

Using the graphing calculator  the two values are and .

(a) The two values are and .

(b) The two values are and .

(c) The two values are and .



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