Gender Advocacy in Nepal
Gender advocacy refers to the discussion in various aspect based on gender in society. This note provides further information about gender advocacy in Nepal.
Summary
Gender advocacy refers to the discussion in various aspect based on gender in society. This note provides further information about gender advocacy in Nepal.
Things to Remember
- Gender advocacy refers to the discussion in various aspect based on gender in society.
- The depth of subject matter and impact to the society should be made clear by gender advocacy.
- The gender advocacy becomes highly successful if all resources are collected and mobilized on time.
- Monitoring and evaluation is necessary in order to identify the impact of the programme under gender advocacy.
MCQs
No MCQs found.
Subjective Questions
Q1:
Multiply:
(sinA + sinB) (sinA - sinB)
Type: Short Difficulty: Easy
Q2:
Multiply:
(1 - cosθ) ( 1 + cosθ)
Type: Short Difficulty: Easy
Q3:
Multiply:
(1 + tanθ) (1 - tanθ) (1 + tan2θ)
Type: Short Difficulty: Easy
Q4:
Factorize :
cos2A - sin2A
Type: Short Difficulty: Easy
Q5:
Prove the following:
(1 + tan2A) cos2A = 1
Type: Short Difficulty: Easy
Q6:
Prove the following:
\(\frac{1}{cos^2A}\) - \(\frac{1}{cot^2A}\) = 1
Type: Short Difficulty: Easy
Q7:
Prove the following:
\(\frac{secA}{cosA}\) - \(\frac{tanA}{cotA}\) = 1
Type: Short Difficulty: Easy
Q8:
Prove that:
\(\frac{1-tanA}{1+tanA}\) =\(\frac{cotA - 1}{cotA + 1}\)
Type: Short Difficulty: Easy
Q9:
Prove that:
(tanθ + secθ)2 = \(\frac{1 + sinθ}{1 - sinθ}\)
Type: Short Difficulty: Easy
<p>L.H.S = ( tanθ + secθ)<sup>2</sup></p>
<p>= (\(\frac{sinθ}{cosθ}\) + \(\frac{1}{cosθ}\))<sup>2</sup></p>
<p>= (\(\frac{1 + sinθ}{cosθ}\))<sup>2</sup></p>
<p>= \(\frac{(1 + sinθ)( 1 + sinθ)}{cos^2θ}\)</p>
<p>=\(\frac{(1 + sinθ)(1 + sinθ)}{1 - sin^2θ}\)</p>
<p>= \(\frac{1 + sinθ}{1 - sinθ}\) = RHS Proved.</p>
Q10:
Prove that:
\(\frac{1}{1 - cosA}\) - \(\frac{1}{1 + cosA}\) = 2cotA cosecA
Type: Short Difficulty: Easy
<p>LHS. =\(\frac{1}{1 - cosA}\) - \(\frac{1}{1 + cosA}\) = \(\frac{1 + cosA -(1 - cosA)}{(1 - cosA) ( 1 + cosA)}\)</p>
<p>= \(\frac{1 + cosa - 1 + cosA}{1 - cos^2 A}\)</p>
<p>= \(\frac{2cosA}{sin^2 A}\) =\(\frac{2cosA}{sinA}\) .\(\frac{1}{sinA}\)</p>
<p>= 2cotA cosecA = RHS Proved.</p>
Q11:
Prove that:
\(\frac{cosx}{1 - sinx}\) + \(\frac{cosx}{1 + sinx)}\) = 2secx
Type: Short Difficulty: Easy
Q12:
Prove that:
sin4θ + cos4θ = 1 - 2sin2θ cos2θ
Type: Short Difficulty: Easy
Q13:
Prove that:
(1 + sinA + cosA)2 = 2(1 + sinA) (1 + cosA)
Type: Short Difficulty: Easy
Q14:
Prove that:
\(\frac{cosA - sinA + 1}{cosA + sinA - 1}\) =\(\frac{1 + cosA}{sinA}\)
Type: Long Difficulty: Easy
Q15:
Prove that:
\(\frac{secA - tanA}{secA + tanA}\) = 1 - 2 secA tanA + 2 tan2A.
Type: Short Difficulty: Easy
Q16:
Prove that:
(secA + cosecA)2 = ( 1+ cotA)2 + (1 + tanA)2
Type: Short Difficulty: Easy
Q17:
sec4θ - cosec4θ
Type: Short Difficulty: Easy
Q18:
sin2x + 3 sinx + 2
Type: Short Difficulty: Easy
Q19:
(1 - cos2 A) (1 + cot2 A)
Type: Short Difficulty: Easy
Q20:
tanθ . \(\sqrt{1}-{sin^2θ}\) = sinθ
Type: Short Difficulty: Easy
Q21:
tan2 A - sin2 A = sin2 A . tan2 A
Type: Short Difficulty: Easy
Q22:
\(\frac{1}{secA-tanA}\)-\(\frac{1}{cosA}\)= \(\frac{1}{cosA}\)- \(\frac{1}{secA+tanA}\)
Type: Long Difficulty: Easy
Q23:
cosec4A (1-cos4A) = 1+2 cot2A
Type: Long Difficulty: Easy
Q24:
sin3θ= 3 sinθ - 4 sin3θ
Type: Short Difficulty: Easy
Q25:
sin (∝+ß) = sin∝cosß + cos ∝ sinß
Type: Long Difficulty: Easy
Videos
Trigonometry Table
Maths Tutorial: Trigonometry SOH CAH TOA (trigonometric ratios)
Trigonometric Ratios - SohCahToa
Gender Advocacy in Nepal
Gender advocacy refers to the discussion in various aspect based on gender in society. The discussion is mainly focused on the issues of male and female. It includes the role of male and female, social change, socialization, discrimination from gender perspective etc as the major aspects of the discussion. The kind of discussion and interaction is conducted with the aim of increasing awareness, empowering with rights and increasing the participation in various activities. These kinds of activities ultimately help and promote in the formation of gender related programmes, policies and laws and implement them effectively.Gender advocacy should be launched focusing on social inequality, events, social obstacles related to gender.
Identification of problem
First of all, gender issues for gender advocacy should be identified. It can be identified with the discussion of stakeholders. The depth of subject matter and impact to the society should be made clear. The issue for advocacy should be selected for the social welfare rather than personal welfare.
Creation of sourceVarious sources such as human, financial, physical facilities of advocacy what is its scope, how much resources are too launched and information related gender issues are to be disseminated in the magazine, poster, photograph, radio and television. The gender advocacy becomes highly successful if all resources are collected and mobilized on time.
Programme conduction
Program conduction is basic for advocacy program. Program should have definite purposeless and practical value. Various concerned persons and community should be involved in the programmes. Involvement cooperates to make the advocacy program successful.
The most important thing is the impact of advocacy in the society. Monitoring and evaluation is necessary in order to identify the impact of the program. A survey can also be conducted. After monitoring, evaluation can be done to assess the impact of advocacy program on the target women. Next program can be made on the basic of the achievement made by the advocacy. Cooperation of all concerned can make gender advocacy highly successful.
Lesson
Causes and Effects of Population Change
Subject
Enviroment Population and Health
Grade
Grade 9
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