Mathematics
Grade10
Easy
Question
Find the solution of quadratic equation
using square roots.
The correct answer is: ![x equals plus-or-minus √ 6](data:image/png;base64,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)
![6 x squared minus 13 equals 23](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGcAAAARCAYAAADAOrIlAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAidJREFUeNrtmN9Hg1EYxyczyYzMzHQRM5MuppskMxOTpItEMrtIRhe72j/QVTddTRfdpMsuIpnMJJJJuhjJdDXddNU/MMm84u05fOPIOfP+Ou9OvA8f9v467/d9nnOe8zwLhdSZCQziiciEAtPOJoga8RK4Ql8bBi7Q04rEQ+AGd7ZIXBIDzPQWHOvGUthz0gp1Z4kDoie5vkLcEF/4rjfimIgr0JInruBDA5oqbjXtIxhZHMcw6KNLp7URIJV2Dv2m5HqH2CIi3LkF4laBFpYhykQUx/OYnGWnmtgAzx6LTGFmxHxc+abN+wc+6ZolXp1qOhVEVmZV4khw/hDXfo0FZs7ntGwnOCzN9jUriISa+jZTDyuLk9zxHnEi6XN4dAhOEnpZjl+30KeNwqotI7U50jTE/tDEBmUgzVUkg60RDfwuEfeaFDSmDWfXfdI0SXRRKDjSZGI1sKiF0TjmEcma5KV3qOR6HlQ9Xs1SK/dNE5twWFFxYNi7rolVN5rYJjQjeIhVDx+SAetYYTmNWgE7qSYKZ6iaMGkEJuNW0w1Wi8iMEbV8w0YhoWO1pupfC1YInRFTXhQOLHXtSF7SFcyIFl4cxd4U/4fBySFte21JNPJhB88KNUXQPFW5QZdQm5e4+xJYZXwwNtAE6hwc9m3b3H7KuvN3YleBhrbFFsKWpgSW4ifxjYcLfwLYlOxNF6jgxhmUUftBAU4bgg4mlV9axq0pMK/tB9k+sTp854SKAAAAlHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbj42PC9tbj48bXN1cD48bWk+eDwvbWk+PG1uPjI8L21uPjwvbXN1cD48bW8+LTwvbW8+PG1uPjEzPC9tbj48bW8+PTwvbW8+PG1uPjIzPC9tbj48L21hdGg+Wd5OdQAAAABJRU5ErkJggg==)
Adding 13 on both the sides,
![6 x squared minus 13 plus 13 equals 23 plus 13](data:image/png;base64,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)
![6 x squared equals 23 plus 13](data:image/png;base64,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)
![6 x squared equals 39](data:image/png;base64,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)
![x squared equals 39 divided by 6](data:image/png;base64,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)
![x squared equals 13 divided by 2](data:image/png;base64,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)
Taking square root on both the sides of the equation, we get
![√ left parenthesis x squared right parenthesis equals plus-or-minus √ left parenthesis 13 divided by 2 right parenthesis](data:image/png;base64,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)
![x equals plus-or-minus √ left parenthesis 13 divided by 2 right parenthesis](data:image/png;base64,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)
Related Questions to study
Mathematics
Find the solution of quadratic equation
using square roots.
Find the solution of quadratic equation
using square roots.
MathematicsGrade10
Mathematics
Determine the solutions of each of the quadratic equations by inspecting the graph. Give answers correct to 1 decimal place where appropriate.
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)
Determine the solutions of each of the quadratic equations by inspecting the graph. Give answers correct to 1 decimal place where appropriate.
![](data:image/png;base64,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)
MathematicsGrade10
Mathematics
Determine the solutions of each of the quadratic equations by inspecting the graph. Give answers correct to 1 decimal place where appropriate.
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)
Determine the solutions of each of the quadratic equations by inspecting the graph. Give answers correct to 1 decimal place where appropriate.
![](data:image/png;base64,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)
MathematicsGrade10
Mathematics
Determine the solutions of the quadratic equation by inspecting the table of x and y values.
Determine the solutions of the quadratic equation by inspecting the table of x and y values.
MathematicsGrade10
Mathematics
Determine the type of solution of the quadratic equation
.
Determine the type of solution of the quadratic equation
.
MathematicsGrade10
Mathematics
Find the discriminant of the quadratic equation
.
Find the discriminant of the quadratic equation
.
MathematicsGrade10
Mathematics
Draw the graph for the quadratic equation
. Give answers correct to 1 decimal place where appropriate.
Draw the graph for the quadratic equation
. Give answers correct to 1 decimal place where appropriate.
MathematicsGrade10
Mathematics
Determine the solutions of the quadratic equation by inspecting the graph. Give answers correct to 1 decimal place where appropriate.
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)
Determine the solutions of the quadratic equation by inspecting the graph. Give answers correct to 1 decimal place where appropriate.
![](data:image/png;base64,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)
MathematicsGrade10
Mathematics
Find the solutions using graph for the quadratic equation
.
Find the solutions using graph for the quadratic equation
.
MathematicsGrade10
Mathematics
Find the type of solutions for the quadratic equation
.
Find the type of solutions for the quadratic equation
.
MathematicsGrade10
Mathematics
Find the discriminant of the quadratic equation
.
Find the discriminant of the quadratic equation
.
MathematicsGrade10
Mathematics
Find the discriminant of the quadratic equation
.
Find the discriminant of the quadratic equation
.
MathematicsGrade10
Mathematics
Determine the solutions of the quadratic equation
by inspecting the graph. Give answers correct to 1 decimal place where appropriate.
![](data:image/png;base64,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)
Determine the solutions of the quadratic equation
by inspecting the graph. Give answers correct to 1 decimal place where appropriate.
![](data:image/png;base64,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)
MathematicsGrade10
Mathematics
Determine the solution of the quadratic equation
by factoring.
Determine the solution of the quadratic equation
by factoring.
MathematicsGrade10
Mathematics
Find the solution of the quadratic equation
.
Find the solution of the quadratic equation
.
MathematicsGrade10