Практ=
икум
по решению
квадр=
атных
уравнений.=
Пример
1:
Решить
квадратное
уравнение ![](3D"file2030.files/image002.jpg")
.
Да=
;нное
квадратное
уравнение
является по
=
83;ным
непривеk=
6;енным
и имеет
следующие
коэффициенm=
0;ы:
![](3D"file2030.files/image004.jpg")
.
Найде
=
84;
дискриминаl=
5;т:
![](3D"file2030.files/image006.jpg")
.
Так ка=
082;
![](3D"file2030.files/image008.jpg")
,
то
квадратное
уравнение
имеет два
корня.
Найде
=
84;
их:
=
&nb=
sp;
![](3D"file2030.files/image010.jpg")
Таким
образом,
решением
квадратногl=
6;
уравнения
будут корни
![](3D"file2030.files/image012.jpg")
. <=
o:p>
Пример
2:
Решить
квадратное
уравнение ![](3D"file2030.files/image014.jpg")
.
Да=
;нное
квадратное
уравнение
является по
=
83;ным
непривеk=
6;енным
и имеет
следующие
коэффициенm=
0;ы:
![](3D"file2030.files/image016.jpg")
.
Найде
=
84;
дискриминаl=
5;т:
![](3D"file2030.files/image018.jpg")
.
Так ка=
082;
![](3D"file2030.files/image020.jpg")
, т=
;о
квадратное
уравнение н
=
77;
имеет корне
=
81;.
Пример
3:
Решить
квадратное
уравнение ![](3D"file2030.files/image022.jpg")
.
Да=
;нное
квадратное
уравнение
является по
=
83;ным
приведенныl=
4;
и имеет
следующие
коэффициенm=
0;ы:
![](3D"file2030.files/image024.jpg")
.
Найде
=
84;
дискриминаl=
5;т:
![](3D"file2030.files/image026.jpg")
.
Так ка=
082;
![](3D"file2030.files/image028.jpg")
, т=
;о
квадратное
уравнение
имеет один
корень.
Найде
=
84;
его: ![](3D"file2030.files/image030.jpg")
.
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