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If <img src="data:image/png;base64,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" class="Wirisformula" alt="tan space left parenthesis pi cos space theta right parenthesis equals cot space left parenthesis pi sin space theta right parenthesis comma 0 less than theta less than fraction numerator 3 pi over denominator 4 end fraction" width="288" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»tan«/mi»«mo»§#160;«/mo»«mo»(«/mo»«mi»§#960;«/mi»«mi»cos«/mi»«mo»§#160;«/mo»«mi»§#952;«/mi»«mo»)«/mo»«mo»=«/mo»«mi»cot«/mi»«mo»§#160;«/mo»«mo»(«/mo»«mi»§#960;«/mi»«mi»sin«/mi»«mo»§#160;«/mo»«mi»§#952;«/mi»«mo»)«/mo»«mo»,«/mo»«mn»0«/mn»«mo»§#60;«/mo»«mi»§#952;«/mi»«mo»§#60;«/mo»«mfrac»«mrow»«mn»3«/mn»«mi»§#960;«/mi»«/mrow»«mn»4«/mn»«/mfrac»«/math»'/> then <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGsAAAAmCAYAAADDeWW+AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAY00gKyAAAAyhJREFUeNrtW0FIFVEUvXzCRcxGIj4SIkRIi5A2ISISQYSIRAQhLlqEEBHRKgiJiIggWooIESER4kZaRQQR4UJEiBAJafNp5UL+JkQkRJjuZe7Eaxr9783TmXdvHjjwZ+C/f+8/b+679743ANXjNnISdGCC/VGJAeQy8ogSf8iPFeR5bUIdRf5AnlXm1xn2K9Lk1BPklNKIMcH+qcBx5E/kCaVidSA32E/xeIB8E7B9lCRsIeM9eL/FGK+QDzWItcrJRah4jexEziGvGPfpethyjH7kd+lCdSObQmxtsGgpKHGoO3x/HXlaslg3kDNC0vCtzPWm4xgz7K9YUIi5JcDOPuTnzPUnxzHG2F+xeIccEmDnKHLauB4p8McPIt9LFqspJKWdyoQwqptc22JRVetzvE/j0DpQs8ym3iLXkPPI3gqSC7O78hT5EXkKku6LDWqZdU+cWDbj9LJQNaOIbpToK6XrXzP3znGh61ofbksOgzZiLed0Nz4ge0qeWCFN8j84yZmPWbW3+tH0+hrP+l8crjo9jb+YWdhTzDokJqrF+oK87PijMQv1HNll1FDznsa/RF7NuU9h8ZIisWIL7rrotxcQ60LOgrrt+Ueu7mF8/fDJShbUBa4tXMQqYlzcInvacLjvPUstv1t07AObOBGHIJrZ3RWJVd+lS0CZ2FyVszmkMGhiPCdtLUusNGXP4hG49dhUh0GbdacMsSJO20208+RpOxTrX4zB3w3MMsUifEPe5c+0vbAI9ntI/4VYaYzcgaTx2FGhWD38dNHTvWJRUmhoAgSLHYE2D3v86aLbTbaN3FAQGbWfK7IbmOKwZlGAh4QXvI4XEesYyDnCkAvafBwUYmu/UfcVEWsIhG8+ToOMcwltnOB0eYh1E/Kb0mJwHcI+M5jiGfKOZ1Y3C8IPzFAraz1wG6l8WNiHFLwJwo+iAYeXvoDtW4Jk+95HLNqREH/Ik3APkuPFIReyXg1WDvXjGsSilFbaiwkuTxbtlm+ynypAnfRJpWLRVtNjUAQ6ztUA+0MwUsSi42vqXqZLi05Nr6mmtdkAKAUVjlregKSwfmDn+H8DA1gE4f+5Wb0AAADWdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPnNpbjwvbWk+PG1vPiYjeEEwOzwvbW8+PG1mZW5jZWQgc2VwYXJhdG9ycz0ifCI+PG1yb3c+PG1pPiYjeDNCODs8L21pPjxtbz4rPC9tbz48bWZyYWM+PG1pPiYjeDNDMDs8L21pPjxtbj40PC9tbj48L21mcmFjPjwvbXJvdz48L21mZW5jZWQ+PG1vPj08L21vPjwvbWF0aD7uD6JCAAAAAElFTkSuQmCC" class="Wirisformula" alt="sin space open parentheses theta plus pi over 4 close parentheses equals" width="107" height="38" style="vertical-align:-14px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»sin«/mi»«mo»§#160;«/mo»«mfenced separators=¨|¨»«mrow»«mi»§#952;«/mi»«mo»+«/mo»«mfrac»«mi»§#960;«/mi»«mn»4«/mn»«/mfrac»«/mrow»«/mfenced»«mo»=«/mo»«/math»'/>

Solution for the question - if tan(pi cos theta)=cot(pi sin theta),0 < theta < (3pi)/(4) thensin(theta+(pi)/(4))= -(1)/(2sqrt2) '/> (1)/(2sqrt2) '/> -(1)/(sqrt2) '/>

If tan(pi cos theta)=cot(pi sin theta),0 < theta < (3pi)/(4) -Turito

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The minimum value <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAATgAAAAmCAYAAABQ1Ic1AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAY00gKyAAAB0FJREFUeNrtnWFoHEUUx4dwhFCCGLQcQYNSQikSQj4YYohFClKKhBBKSxXxg1RC8YP0g2BFSy0igh9UagmEWoKEGCga/VBUEJEgIpESQyihVErph1BKoJZSYjii5zzuHe5tZndndmd3Zzf/Hzzanb3bfbfz9u28mfc2QgAAgB6vSznvoF7nWDcAlOyVclrKMi4FCGA/20fFQd1IpxUpz6GbgIoZKRNS6rgUQMEuKTelDDisYx/r2InuAkHAwQEV70uZLICe51hXAODggBa7pdyT8lgBdO2Wcp91BgAODkTyjmhMYWQBLRRssB0GyVsRx7goGvPJAMDBgUhWRWOBIQu+kNIj5Ssp45522h7VPMaIlGvoNgAHB6Kg1fX1HM57gx1dE1o8qBp8/46Ufeg+UDYH1xkR3kQJaOVVKbMZn7PCYap3+4HhMWZZdwBK5eBelPIzutFqyHgi43MO+/qQtn8yPMZx1h2AUjm476W8hm60xmUpL2R8zpekTHu2j8VwVoekfIfuA2VycI9K+Yv/BXag+besUy4mfeEl5bWZlod1inzmDhNDKyS0okK5LjXRKB152WFd56WsSVmQMuS4Yyv6fBSFUt8U3GZs2Y2t/qO5sLaQ/Q+xQ1pkmeK2JNACg7di4gMpP0rpFY2KCh3aROs8XmFY4CFssxzjKSm/cptLDLGRNo1jN3ccSA+atzliwWbulsBubDm4qOPQ3NiYZ3tUmM+XeaHUkCVf2yA/nExz8WplMewnRKPQ1iVolODP/P5BSv8OCBXzuBmf5JCkw4LN1AtsN1n2zVHRKI3y86kjA45tup8RjSzhKitOuSS3xf+TjF1SPuYnHHnUtx26STYDhvoLvO+WlFd8++lps8qeftX3JGqyh0cGGwah2/OidZK0yZzQn7CFgzPjlJQLFmwmKkwf41CMbOY625jqtxzlkdcm22BPRnYTdE3j6hXWNxT2H1S0H+B9ztnVJXZyV9gDV/hJR0l23XxBjnF7D1+kquaJ0sw/GuaQw8sAP9HHebhPCYuzvlCAOrqPt/t4e9h3nCsBji8MutEOK9rnAwwCDi45f4jGylkSm9HRZ5ZDXIImwq8qvktO5CO+d5qfW8jIbsIcXBy9wq4FDXTaFe3tPDhyzq6uc/zc5Wtf44uvau/O+Ud08BN1RPF0eSPi6TOqGNF962vbUPzuKFZDHHk1w5u+jA5O9SqcPo40KgltxlSfNsU8T51HMFGfS8tuwhxcHL3CrsVWyL6aa3bVXHXYpbgIYe150sUOSfV0oxA6bDXnvuLp087tXsaF2SJGm+IYYe02Rrl1R8Xmb+3l8I32Pevb96GUTyzYTByHW9f8bj0lu0lbr7gObtNSZJck8mvZPyTUGeCm7VmFqHvYUHstd1wtYNRwgZ+weyOOWxXqVaRBw3kJjOBaeZcdHOW5/e7bR1MoT1uwGR19TnOksxVgu3EdiS27ydLB3QkIUTtcDFH92cNx27NgHzucsJyYdUsjOC+0qLIUoVtzmd/PGWFWGwcHp4Zep/OvJ2R7RsqfGuGpjs1E6TPF81gdKTgSW3aTpYMjx6ua9zwoHFxkoFXTCcWHTNvThgz7koZBkzFHzcGNKcLRecM5F9Vob1kRFi0FPO3g4Mx/K02NfMn//0zKe5ZsxjuKbwt4KKblSGzZTZYO7rBQr1xPCwfTROjGVi1Fm7anzWWh9xoUCkducSeQsVJu0UXf0J9WTZsrYv28PRJyzOOaYflVj3MlXX8T+u+ygoOL5nMpf7PDWtewB12babIccINeYxsQbE9UQnRbtOat1RP8Rht2k6WDE3w/nOS+IEdML8f0r8zO8XHG87Sru0KdJGnanoXSuvN4lCqyyPMly4oR2ygbbY2NazzkfHQMKt7VWTXu5/PRcVeEeZoJCOdhKf9I+ZqdgE2bIQ7wHFJd0a9L3K+LHFae9c03JXFwNu0mKwfXxQOHTR5ZT4ntK91OODiAEZMJedfZ/sK/4yS6M1W2LB1HN1nZZt1wDd0HBxcHF+psB/l3PI7uTJWoYnsdBjhC0pkDtVVr7n9pJgDauFIveQRdkTprwjzR3Q/ZSjXB9+PUmj8iCvq6JBCOTu1skjpFm/WSwH1ogeaQA3psGn6ebBEvvCwhOrWzSeoUbdZLAveZFvn/bYOwuuEgJkR+ebogRXRqZ5PUKdqslwTuQ2/gmcnx/FF1w0HMCfzRmVKiUzsbN4XAdr0kcB8qTcyr7EqnbjgInfxIUFCiamfjOjjb9ZKgGKyI7a8RSxvdumEVFI3gDz/vAIJqZ+M6ONv1kqAYvClaq4DSxqRuWMWMcOtlvCAlgubR4jo42/WSoBhQysU9sT01KA1M64b90Mr/A9YZlJyg2tkkZTw26yVBcaBR+vkMzmNaN+yHRn5n0V3lRad2NomDQ53tzoTCxRsi/WTuJO+MpIqJm0L91mcAAAhlhB9uFQd1a+cH7n50EwAgLpRAO+mgXhQ+n1Dt+A/D3LC1Y/zRUAAAAfx0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+bTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1vPj08L21vPjxtbyBtYXRodmFyaWFudD0iYm9sZCI+JiN4QTA7PC9tbz48bW4+MjwvbW4+PG1pPmNvczwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPiYjeDNCODs8L21pPjxtbz4rPC9tbz48bWZyYWM+PG1uPjE8L21uPjxtcm93PjxtaT5zaW48L21pPjxtbz4mI3gyMDYxOzwvbW8+PG1pPiYjeDNCODs8L21pPjwvbXJvdz48L21mcmFjPjxtbz4rPC9tbz48bXNxcnQ+PG1uPjI8L21uPjwvbXNxcnQ+PG1pPnRhbjwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPiYjeDNCODs8L21pPjxtbz4mI3hBMDs8L21vPjxtdGV4dD4mI3hBMDtpbiYjeEEwOzwvbXRleHQ+PG1mZW5jZWQgc2VwYXJhdG9ycz0ifCI+PG1yb3c+PG1uPjA8L21uPjxtbz4sPC9tbz48bWZyYWM+PG1pPiYjeDNDMDs8L21pPjxtbj4yPC9tbj48L21mcmFjPjwvbXJvdz48L21mZW5jZWQ+PC9tYXRoPtYgqkMAAAAASUVORK5CYII=" class="Wirisformula" alt="m space equals bold space 2 cos space theta plus fraction numerator 1 over denominator sin invisible function application theta end fraction plus square root of 2 tan space theta space text  in  end text open parentheses 0 comma pi over 2 close parentheses" width="312" height="38" style="vertical-align:-14px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»m«/mi»«mo»§#160;«/mo»«mo»=«/mo»«mo mathvariant=¨bold¨»§#160;«/mo»«mn»2«/mn»«mi»cos«/mi»«mo»§#160;«/mo»«mi»§#952;«/mi»«mo»+«/mo»«mfrac»«mn»1«/mn»«mrow»«mi»sin«/mi»«mo»§#8289;«/mo»«mi»§#952;«/mi»«/mrow»«/mfrac»«mo»+«/mo»«msqrt»«mn»2«/mn»«/msqrt»«mi»tan«/mi»«mo»§#160;«/mo»«mi»§#952;«/mi»«mo»§#160;«/mo»«mtext»§#160;in§#160;«/mtext»«mfenced separators=¨|¨»«mrow»«mn»0«/mn»«mo»,«/mo»«mfrac»«mi»§#960;«/mi»«mn»2«/mn»«/mfrac»«/mrow»«/mfenced»«/math»'/> is

Solution for the question - the minimum value m=2cos theta+(1)/(sin theta)+sqrt2tan thetain(0,(pi)/(2)) is 3+sqrt2 '/> 2sqrt3 '/> 3sqrt2 '/> 2+sqrt2 '/>

The minimum value m=2cos theta+(1)/(sin theta)+sqrt2tan theta-Turito

Solution for the question - in the adjoining figure, la=|__ b and [c=|__ d, then bb+[c= 253090

In the adjoining figure, la=|__ b and [c=|__ d, then bb+[c= -Turito

Solution for the question - in the figure, a=4x^(@) and b=(2.5 x+24)^(@) then the value of x = 4824

In the figure, a=4x^(@) and b=(2.5 x+24)^(@) then the value of -Turito

Solution for the question - in the following figure, the value of x = 110130210

In the following figure, the value of x =-Turito

Solution for the question - using information given in the following figure, the value of x and y is 75,10530,75

Using information given in the following figure, the value of x-Turito

Solution for the question - in figure, the sides qp and rq of are produced to points s and trespectively. if and then 7545

In figure, the sides qp and rq of are produced to points s and -Turito

Solution for the question - in the given figure, if pqr=70^(@) then abc= 7013520

In the given figure, if pqr=70^(@) then abc= -Turito

Solution for the question - from the given figure, the value of a is 100130110

From the given figure, the value of a is-Turito

Solution for the question - in the following figure, ab is parallel to cd , then the value of x indegrees is 2060

In the following figure, ab is parallel to cd , then the value -Turito

Solution for the question - in the given figure, l||m then the value of x = 352439

In the given figure, l||m then the value of x = -Turito

Solution for the question - in the given figure, ab is parallel to cd, then x = 756555

In the given figure, ab is parallel to cd, then x = -Turito

Solution for the question - in the figure, ab is parallel to cd , then x = 806070

In the figure, ab is parallel to cd , then x =-Turito

In the adjoining figure, two straight lines PQ and RS intersect each other at O. If then the values of a,b and c are .........., .......... and ..............<br /><img src="data:image/png;base64,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" alt="" width="104" height="136" />

Solution for the question - in the adjoining figure, two straight lines pq and rs intersect each otherat o. if then the values of a,b and c are .........., ....

In the adjoining figure, two straight lines pq and rs intersect-Turito

Solution for the question - in the given figure, bar(bc)|| bar(oe) and abc=112^(@),bad=15^(@) then thevalue of x = 127195

In the given figure, bar(bc)|| bar(oe) and abc=112^(@),bad=15^(-Turito

Solution for the question - in the given figure, bar(ab)||cd then the reflex of /_pqr= 95125115