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Initial Condition(s) are a set of conditions, or a condition on the solution which will permit us to find out that solution which we are after. Initial conditions are frequently abbreviated of the form:
y(t0) = y0 and or y(k)(t0) = yk
Thus, we can say, initial conditions are values of the solution or/and its derivative(s) at exact points. As we will notice eventually, solutions to "nice sufficient" differential equations are unique and thus only one solution will meet the specified conditions.
For a specified differential equation the number of initial conditions are needed, will depend on the order of the differential equation as we will notice.
Multiply the given below and write the answer in standard form. (2 - √-100 )(1 + √-36 ) Solution If we have to multiply this out in its present form we would get, (2 -
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2 5 - 6 7 4 6 8 -10 8- 6 1 4
can i known the all equations under this lesson with explanations n examples. please..
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