Question #269847

Given that 2š‘„ āˆ’ 5 is a factor of polynomial functions š‘“(š‘„) = š‘˜š‘„^2 āˆ’ š‘š‘„ + 3š‘˜, determine the ratio k : b in the simplest form.


Expert's answer

If 2š‘„āˆ’52š‘„ āˆ’ 5 is a factor of polynomial functions š‘“(š‘„)=š‘˜š‘„2āˆ’š‘š‘„+3š‘˜,š‘“(š‘„) = š‘˜š‘„^2 āˆ’ š‘š‘„ + 3š‘˜, then


š‘“(52)=š‘˜(52)2āˆ’š‘(52)+3š‘˜=0š‘“(\dfrac{5}{2}) = š‘˜(\dfrac{5}{2})^2 āˆ’ š‘(\dfrac{5}{2}) + 3š‘˜=0

25kāˆ’10b+12k=025k-10b+12k=0

37k=10b37k=10b

k:b=10:37k:b=10:37


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