For a real number $c$, define the one-parameter family $f_a(x)=(x-a)(2x-3a)+x+c$.
For what values of $c$ is there a bifurcation in this family?
Describe the bifurcations and list the bifurcation points $(a, x)$, and sketch the bifurcation diagram.
For a real number $c$, define the one-parameter family $f_a(x)=(x-a)(2x-3a)+x+c$.
For what values of $c$ is there a bifurcation in this family?
Describe the bifurcations and list the bifurcation points $(a, x)$, and sketch the bifurcation diagram.
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