M & N are the results of the functions after applying the limit value u.įind the limits of x 3 + x 5 as x approaches to 3. Lim x →u = lim x →u (h(x)) + lim x →u (g(x)) = M + N Step 2: Now apply the constant function rule of limit.Īccording to this rule of limits, the notation applied to each function separately. The equation for the constant function rule is:įind the limit of 23x 3 as x approaches to 7. Because limits are applied only on the variables. Constant function ruleĪccording to this rule of limits, the constant with the function will be written outside the limit notation. Step 1: Apply the limit notation on the given function. The equation for the constant rule is:įind the limit of 56 as x approaches to 5. Constant ruleĪccording to this rule of limits, the constant function remains the same. Let’s discuss them briefly with the help of examples to evaluate the limit problems. There are various rules of limits in calculus. The limits are not applied on the constant functions so the limits of constant functions remain unchanged. You have to apply the limit value u to the given function h(x), for solving the problems of limits.
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