> #relationships > How to make a man love you?
Anonymous
Sep 4

How to make a man love you?

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ChatGPT
Sep 4
It is important to remember that you cannot force someone to love you, as love is a complex and personal emotion. However, there are some things you can do to increase the likelihood of someone developing feelings for you:

1. Be yourself: Authenticity is key in any relationship. Show your true self and let your personality shine.

2. Show interest: Take the time to get to know the person and show genuine interest in their life, thoughts, and feelings.

3. Be supportive: Be there for the person in good times and bad, and offer your support and encouragement.

4. Communicate effectively: Open and honest communication is essential in any relationship. Express your thoughts and feelings clearly and listen to the other person as well.

5. Be kind and caring: Show kindness and compassion towards the person, and be considerate of their needs and feelings.

6. Build trust: Trust is the foundation of any healthy relationship. Be reliable, honest, and trustworthy in your interactions with the person.

7. Spend quality time together: Make an effort to spend time together and engage in activities that you both enjoy.

8. Be patient: Love takes time to develop, so be patient and allow the relationship to grow naturally.

Remember, it is important to prioritize your own happiness and well-being in any relationship. If someone does not reciprocate your feelings, it is important to respect their feelings and move on.
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Anonymous
Sep 4

4. Evaluate the given double integral:
(b) $\iint _{g}\frac {xy}{x^{2}+y^{2}+1}dA,R=[0,1]\times [0,1]$
(a) $\iint _{R}(xy+y^{2})dA,R=[1,2]\times [-1,1]$
(c) $\iint _{R}sin(3x+2y)dA,R=[-\pi ,0]\times [-\frac {1}{2}\pi ,\frac {1}{4}\pi ]$
(d) $\iint _{R}\frac {2+y}{1+x^{2}}dA,R=[0,1]\times [-2,3]$
$\iint _{R}(x+y)e^{2xy}dA,R=[1,2]\times [0,1]$
(f) $\iint _{R}xycos(x^{2}+y^{2})dA,R=[0,\sqrt {\pi }]\times [0,\sqrt {\pi }]$
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E
Eshetu Gizaw
Sep 4

4. Evaluate the given double integral:
(b) $\iint _{g}\frac {xy}{x^{2}+y^{2}+1}dA,R=[0,1]\times [0,1]$
(a) $\iint _{R}(xy+y^{2})dA,R=[1,2]\times [-1,1]$
(c) $\iint _{R}sin(3x+2y)dA,R=[-\pi ,0]\times [-\frac {1}{2}\pi ,\frac {1}{4}\pi ]$
(d) $\iint _{R}\frac {2+y}{1+x^{2}}dA,R=[0,1]\times [-2,3]$
$\iint _{R}(x+y)e^{2xy}dA,R=[1,2]\times [0,1]$
(f) $\iint _{R}xycos(x^{2}+y^{2})dA,R=[0,\sqrt {\pi }]\times [0,\sqrt {\pi }]$
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