Mary began to solve the proportion xβ43=2xβ1 by using cross products.
She continued cor...
Mathematics, 11.03.2020 05:11 pattydixon6
Mary began to solve the proportion xβ43=2xβ1 by using cross products.
She continued correctly solving the problem until she got stuck. Analyze Mary's work below.
3(2)60=(xβ4)(xβ1)=x2β5x+4=x2β5xβ2
What step should Mary take next and why?
a. Mary should isolate the x2 term because she can then take the square root of both sides of the equation to solve for x.
b. Mary should isolate the constant because she can then factor the remaining terms and use the Zero Product Property to solve for x.
c. Mary should isolate the x term because she can then simplify the remaining expression to solve for x.
d. Mary should factor the expression to find the roots because the coefficient of the x2 term is 1 so it is easily factored.
e. Mary should use the quadratic formula to find the solutions since the expression is not factorable over the integers.
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