I. 1990 – 91
II. 1995 – 96
III. 1999 – 2000
IV. 2002 – 2003
Codes :
Gross domestic savings of the public sector represent the savings generated by government administrative departments, departmental enterprises, and non-departmental enterprises.
Analysis of India's economic data reveals specific periods when public sector savings became negative, indicating dissaving (spending more than earning).
Periods I (1990-91) and II (1995-96) did not experience negative public sector savings according to available economic records.
Therefore, the gross domestic savings of the public sector turned negative during the years mentioned in options III and IV.
The correct option is the one that includes both III (1999-2000) and IV (2002-2003).
The function is decreasing on :
The function attains local minimum value at :
What is the maximum value of y?
What is the maximum value of xy ?
Consider the following statements:
1. \({\rm{y}} = \frac{{{{\rm{e}}^{\rm{x}}} + {{\rm{e}}^{ - {\rm{x}}}}}}{2}\) is an increasing function on [0, ∞).
2. \({\rm{y}} = \frac{{{{\rm{e}}^{\rm{x}}} - {{\rm{e}}^{ - {\rm{x}}}}}}{2}\) is an increasing function on (-∞, ∞).
Which of the above statements is/are correct?