Indeterminate forms of limits
On direct evaluation, if a limit takes the form 0/0, ∞/∞, 0 × ∞ ..., we use standard results for evaluating the limits. The below figure shows a few indeterminate forms.
Q.
Indeterminate forms of limits
On direct evaluation, if a limit takes the form 0/0, ∞/∞, 0 × ∞ ..., we use standard results for evaluating the limits. The below figure shows a few indeterminate forms.
Q.
Indeterminate forms of limits
On direct evaluation, if a limit takes the form 0/0, ∞/∞, 0 × ∞ ..., we use standard results for evaluating the limits. The below figure shows a few indeterminate forms.
Q.
Indeterminate forms of limits
On direct evaluation, if a limit takes the form 0/0, ∞/∞, 0 × ∞ ..., we use standard results for evaluating the limits. The below figure shows a few indeterminate forms.
Q.
Indeterminate forms of limits
On direct evaluation, if a limit takes the form 0/0, ∞/∞, 0 × ∞ ..., we use standard results for evaluating the limits. The below figure shows a few indeterminate forms.
Q.
The derivative of y with respect to x is the change in y with respect to a change in x.
The derivative of f(x) at x0 is given by
Q. Derivative of sin x with respect to x is ..........
The derivative of y with respect to x is the change in y with respect to a change in x.
The derivative of f(x) at x0 is given by
The derivative of y with respect to x is the change in y with respect to a change in x.
The derivative of f(x) at x0 is given by
Q. Derivative of cos x with respect to x is ...............
The derivative of y with respect to x is the change in y with respect to a change in x.
The derivative of f(x) at x0 is given by
Q. If f(x) = x100 – x80, f '(1) is ...........
The derivative of y with respect to x is the change in y with respect to a change in x.
The derivative of f(x) at x0 is given by
Q.
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