$\text { Find the limit using } \lim _ { x = 0 } \frac { \sin x } { x } = 1 \text {. }$

question 71

Multiple Choice

$\text { Find the limit using } \lim _ { x = 0 } \frac { \sin x } { x } = 1 \text {. }$
- $\lim _ { h \rightarrow 0^ { + } } \frac { \sqrt { h ^ { 2 } + 13 h + 14 } - \sqrt { 14 } } { h }$

• A) \(\frac { 13 } { \sqrt { 28 } }\)
• B) \(\frac { 13 } { 2 \sqrt { 14 } }\)
• C) \(\frac { 13 } { 28 }\)
• D) Does not exist

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Definitions:

Potential Output

The highest level of real gross domestic product (GDP) that can be sustained over the long term without increasing inflation.

Price Level

An indicator reflecting the average prices of goods and services in an economy at a given time, showcasing the cost of living and inflation.

Firms' Expectations

The outlook or anticipations of businesses regarding future economic conditions, sales, and profitability, which can influence their investment and production decisions.

Nominal Wage Rates

The amounts of money paid to workers before adjustments for inflation.