Quadratic Equation (Check my Workings ?)

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Homework Help Overview

The discussion revolves around solving a quadratic equation using the formula method. The original poster presents the equation 3t^2 + 7t = 5 and attempts to solve it, expressing confusion over discrepancies between their results and those provided by a tutor's answer book.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to apply the quadratic formula to the equation, but questions arise regarding the accuracy of their calculations and the results compared to the tutor's answers. Some participants note a potential error in the denominator of the formula used.

Discussion Status

The discussion is ongoing, with participants identifying possible mistakes in the original poster's calculations. There is a recognition of a specific error in the denominator, but no consensus has been reached regarding the correct approach or final answers.

Contextual Notes

Participants are working under the constraints of homework rules, which may limit the sharing of complete solutions. There is an emphasis on understanding the reasoning behind the calculations rather than simply providing answers.

lloydowen
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Homework Statement



Solve using the formula method.

Homework Equations



3t^2+7t=5

The Attempt at a Solution



3t^2+7t-5=0<br /> t= \frac{-7 +or-\sqrt{7^2-4(3)(-5)}}{2(3)}<br /> <br /> t= \frac{-7+\sqrt{109}}{4}<br /> t= -4.39<br /> OR...
t= \frac{-7-\sqrt{109}}{4}<br /> t= -9.61

The reason I have doubts is because the answer book from the tutor shows, T= 0.573 or -2.907... ? :(
 
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Ah ****, misuse of the formula tags, :( For some reason it won't let me go back and edit, hope you guys can understnad that :/
 
lloydowen said:
3t^2+7t-5=0<br /> t= \frac{-7 +or-\sqrt{7^2-4(3)(-5)}}{2(3)}<br /> <br /> t= \frac{-7+\sqrt{109}}{4}<br /> t= -4.39<br /> OR...
t= \frac{-7-\sqrt{109}}{4}<br /> t= -9.61

The reason I have doubts is because the answer book from the tutor shows, T= 0.573 or -2.907... ? :(
In the denominator, 2(3) does not equal 4.
 
Oh! Such a silly mistake, I feel like a fool now !
 

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