How do I find the value of a(log37)2+b(log711)2+c(log1125)2a(log3⁡7)2+b(log7⁡11)2+c(log11⁡25)2a^{(log_37)^2}+b^{(log_711)^2}+c^{(log_{11}25)^2} given that alog37=27,blog711=49,clog1125=11−−√alog3⁡7=27,blog7⁡11=49,clog11⁡25=11a^{log_37}=27, , b^{log_711}=49, , c^{log_{11}25}=sqrt{11}?

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Asked: October 14, 20202020-10-14T11:56:13+00:00 2020-10-14T11:56:13+00:00In: Computer programming

How do I find the value of a(log37)2+b(log711)2+c(log1125)2a(log3⁡7)2+b(log7⁡11)2+c(log11⁡25)2a^{(log_37)^2}+b^{(log_711)^2}+c^{(log_{11}25)^2} given that alog37=27,blog711=49,clog1125=11−−√alog3⁡7=27,blog7⁡11=49,clog11⁡25=11a^{log_37}=27, , b^{log_711}=49, , c^{log_{11}25}=sqrt{11}?

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How do I find the value of a(log37)2+b(log711)2+c(log1125)2a(log3⁡7)2+b(log7⁡11)2+c(log11⁡25)2a^{(log_37)^2}+b^{(log_711)^2}+c^{(log_{11}25)^2} given that alog37=27,blog711=49,clog1125=11−−√alog3⁡7=27,blog7⁡11=49,clog11⁡25=11a^{log_37}=27, , b^{log_711}=49, , c^{log_{11}25}=sqrt{11}?

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