(b) Consider the following statement: There is a triangle that is not equilateral whose side lengths form a geometric sequence, and the measures of whose angles form an arithmetic sequence. Show that this statement is true by finding such a triangle or prove that it is false by demonstrating that there cannot be such a triangle.

Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter9: Polynomial And Rational Functions
Section9.4: Graphing Polynomial Functions
Problem 43PS
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Plz solve this( b) part kindly in one hour and take a thumb up plz i need only handwritien soloution not typed soloutuon so plz solve this now in one hour only and plz solve handwritten correctly and take a thumb up. Plz solve (b) part only
(a) Suppose that a > and that the parabola
with equation y = ax² +2 has vertex V. The
parabola intersects the line with equation
y = -x+ 4a at points B and C, as shown. If
the area of AVBC is 7, determine the value
of a.
B
(b) Consider the following statement:
There is a triangle that is not equilateral whose side lengths form
a geometric sequence, and the measures of whose angles form an
arithmetic sequence.
Show that this statement is true by finding such a triangle or prove that it is false
by demonstrating that there cannot be such a triangle.
Transcribed Image Text:(a) Suppose that a > and that the parabola with equation y = ax² +2 has vertex V. The parabola intersects the line with equation y = -x+ 4a at points B and C, as shown. If the area of AVBC is 7, determine the value of a. B (b) Consider the following statement: There is a triangle that is not equilateral whose side lengths form a geometric sequence, and the measures of whose angles form an arithmetic sequence. Show that this statement is true by finding such a triangle or prove that it is false by demonstrating that there cannot be such a triangle.
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