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		<title>MTH381 Tma Solutions</title>
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		<dc:creator><![CDATA[Admin_Louis]]></dc:creator>
		<pubDate>Fri, 18 Jun 2021 13:11:20 +0000</pubDate>
				<category><![CDATA[National Open University of Nigeria]]></category>
		<category><![CDATA[MTH381 tma]]></category>
		<category><![CDATA[MTH381 TMA answers]]></category>
		<category><![CDATA[MTH381 tma questions and answers]]></category>
		<category><![CDATA[MTH381 TMA Solutions]]></category>
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					<description><![CDATA[<p>MTH381 Question: Let \\(f(x,y)=x^2-3xy+6y)\\) find \\(f(2,3)\\)\n Answer: 4 Question: Evaluate \\(\\int_{-1}^{1}\\int_{0}^{z}\\int_{x-z}^{x+z}(x+y+z)dzdxdy\\) Answer: \\(0\\) Question: Let f(x) be a single real valued function in the interval a\\leqslant x\\leqslant b, the line integral is define as: Answer: \\(\\int_{a}^{b}f(x)dx\\) Question: A line integral of a vector function FÂ® over a curve C is defined by Answer: \\(\\int_{C}F(r)dr\\) Question: [&#8230;]</p>
The post <a href="https://campusflava.com/blog/mth381-tma-solutions/">MTH381 Tma Solutions</a> first appeared on <a href="https://campusflava.com">Campusflava</a>.]]></description>
										<content:encoded><![CDATA[<p>MTH381</p>
<p>Question: Let \\(f(x,y)=x^2-3xy+6y)\\) find \\(f(2,3)\\)\n<br />
Answer: 4</p>
<p>Question: Evaluate \\(\\int_{-1}^{1}\\int_{0}^{z}\\int_{x-z}^{x+z}(x+y+z)dzdxdy\\)<br />
Answer: \\(0\\)</p>
<p>Question: Let f(x) be a single real valued function in the interval a\\leqslant x\\leqslant b, the line integral is define as:<br />
Answer: \\(\\int_{a}^{b}f(x)dx\\)</p>
<p>Question: A line integral of a vector function FÂ® over a curve C is defined by<br />
Answer: \\(\\int_{C}F(r)dr\\)</p>
<p>Question: Evaluate \\(\\int_{0}^{1}\\int_{0}^{1}(x^2+y^2)dydx\\)<br />
Answer: \\frac{2}{3}</p>
<p>Question: Find the Jacobian of \\(u=x^2+y^2, v=2xy\\)\n\n<br />
Answer: \\(4(x^2+y^2)\\)</p>
<p>Question: The Harmonic function \\(\\triangledown^2f=0\\) is called the â€¦.<br />
Answer: Laplace equation</p>
<p>Question: In queestion one u is called the â€¦.?<br />
Answer: dependent variable</p>
<p>Question: Let \\(u=f(x,y)\\) then the variables x and y are calledâ€¦:\n<br />
Answer: independent variables</p>
<p>Question: Find the Jacobian \\(\\frac{\\partial(u,v)}{\\partial(x,y)}\\) of the following \\(\\frac{\\partial(u,v)}{\\partial(x,y)} \\(u = x+\\frac{y^2}{x}, v=\\frac{y^2}{x}\\)\n\n<br />
Answer: \\(\\frac{2y}{x}\\)</p>
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