Solve the equation by completing the square. If nessecary, round to the nearest hundreth x^2-18x=19
x^2-18x-19=0
(x-9)^2-100
\[(x-9)^{2}-100\]
half of 18 is 9 and 9^2 is 81 so add 81 to both sides: \[x^2-18x+81=19+81\]
Now factor the left side: \[(x-9)^2=100\]
Now take the square root of both si: \[x-9=\pm10\]
Now add 9 to both sides: \[x=10+9=19, x=-10+9=-1\]
only 1;19 -1;19 3;6 and -3;1
wait so its-1 19??
The answers are x=19 x=-1
thank you can you help me with one more?
Which model is most appropriate for the data shown in the graph below?
Looks like a parabola with vertex (-1,0). What do you think?
i think its an exponential
What are your choices?
quadratic linear exponential and line
If it is a parabola, its equation should be y = a(x-h)^2+k We know (h,k) is (-1,0) and we see that (1,1) is on the graph. So let's calculate the value of a and see if the other given points fit. If not, then it's an exponential.
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