Question

examples of ruler method in set
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Answer 1

Answer:

For example: (i) The set of odd numbers less than 7 is written as: {odd numbers less than 7}. (ii) A set of football players with ages between 22 years to 30 years. (iii) A set of numbers greater than 30 and smaller than 55

Answer 2

Answer:

• Example: Euler's Method

1. Example: Euler's MethodWe'll start at the point ( x 0 , y 0 ) = ( 2 , e ) \displaystyle{\left({x}_{{0}},{y}_{{0}}\right)}={\left({2},{e}\right)} (x0,y0)=(2,e) and use step size of. ...
2. Example: Euler's MethodWe'll start at the point ( x 0 , y 0 ) = ( 2 , e ) \displaystyle{\left({x}_{{0}},{y}_{{0}}\right)}={\left({2},{e}\right)} (x0,y0)=(2,e) and use step size of. ...Now, for the second step, (since. ...
3. Example: Euler's MethodWe'll start at the point ( x 0 , y 0 ) = ( 2 , e ) \displaystyle{\left({x}_{{0}},{y}_{{0}}\right)}={\left({2},{e}\right)} (x0,y0)=(2,e) and use step size of. ...Now, for the second step, (since. ...Now we are trying to find the solution value when. ...
4. Example: Euler's MethodWe'll start at the point ( x 0 , y 0 ) = ( 2 , e ) \displaystyle{\left({x}_{{0}},{y}_{{0}}\right)}={\left({2},{e}\right)} (x0,y0)=(2,e) and use step size of. ...Now, for the second step, (since. ...Now we are trying to find the solution value when. ...Now we are trying to find the solution value when.