1 thought on “.<br />Find the root of a<br />interval (2)<br />dicinal ley<br />3. 2-5<br />uing<br />bisection”

Answer–I don’t knowanswerbut Iknowexplanation

explanation–The Bisection Method

The Bisection MethodThe Bisection Method is a successive approximation method that narrows down an interval that contains a root of the function f(x)

The Bisection MethodThe Bisection Method is a successive approximation method that narrows down an interval that contains a root of the function f(x)The Bisection Method is given an initial interval [a..b] that contains a root

The Bisection MethodThe Bisection Method is a successive approximation method that narrows down an interval that contains a root of the function f(x)The Bisection Method is given an initial interval [a..b] that contains a root(We can use the property sign of f(a) ≠ sign of f(b) to find such an initial interval)

The Bisection MethodThe Bisection Method is a successive approximation method that narrows down an interval that contains a root of the function f(x)The Bisection Method is given an initial interval [a..b] that contains a root(We can use the property sign of f(a) ≠ sign of f(b) to find such an initial interval)The Bisection Method will cut the interval into 2 halves and check which half interval contains a root of the function

The Bisection MethodThe Bisection Method is a successive approximation method that narrows down an interval that contains a root of the function f(x)The Bisection Method is given an initial interval [a..b] that contains a root(We can use the property sign of f(a) ≠ sign of f(b) to find such an initial interval)The Bisection Method will cut the interval into 2 halves and check which half interval contains a root of the functionThe Bisection Method will keep cut the interval in halves until the resulting interval is extremely small

The Bisection MethodThe Bisection Method is a successive approximation method that narrows down an interval that contains a root of the function f(x)The Bisection Method is given an initial interval [a..b] that contains a root(We can use the property sign of f(a) ≠ sign of f(b) to find such an initial interval)The Bisection Method will cut the interval into 2 halves and check which half interval contains a root of the functionThe Bisection Method will keep cut the interval in halves until the resulting interval is extremely smallThe root is then approximately equal to any value in the final (very small) interval.

Answer–Idon’tknowanswerbutIknowexplanationexplanation–The Bisection MethodThe Bisection MethodThe Bisection Method is a successive approximation method that narrows down an interval that contains a root of the function f(x)The Bisection MethodThe Bisection Method is a successive approximation method that narrows down an interval that contains a root of the function f(x)The Bisection Method is given an initial interval [a..b] that contains a rootThe Bisection MethodThe Bisection Method is a successive approximation method that narrows down an interval that contains a root of the function f(x)The Bisection Method is given an initial interval [a..b] that contains a root(We can use the property sign of f(a) ≠ sign of f(b) to find such an initial interval)The Bisection MethodThe Bisection Method is a successive approximation method that narrows down an interval that contains a root of the function f(x)The Bisection Method is given an initial interval [a..b] that contains a root(We can use the property sign of f(a) ≠ sign of f(b) to find such an initial interval)The Bisection Method will cut the interval into 2 halves and check which half interval contains a root of the functionThe Bisection MethodThe Bisection Method is a successive approximation method that narrows down an interval that contains a root of the function f(x)The Bisection Method is given an initial interval [a..b] that contains a root(We can use the property sign of f(a) ≠ sign of f(b) to find such an initial interval)The Bisection Method will cut the interval into 2 halves and check which half interval contains a root of the functionThe Bisection Method will keep cut the interval in halves until the resulting interval is extremely smallThe Bisection MethodThe Bisection Method is a successive approximation method that narrows down an interval that contains a root of the function f(x)The Bisection Method is given an initial interval [a..b] that contains a root(We can use the property sign of f(a) ≠ sign of f(b) to find such an initial interval)The Bisection Method will cut the interval into 2 halves and check which half interval contains a root of the functionThe Bisection Method will keep cut the interval in halves until the resulting interval is extremely smallThe root is then approximately equal to any value in the final (very small) interval.