log2√5/56+log^14-1/2log2^35 (2lg2+lg3)/(2+lg0.36+2lg2) √是根号,5/56全在根号下
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log2√5/56+log^14-1/2log2^35(2lg2+lg3)/(2+lg0.36+2lg2)√是根号,5/56全在根号下log2√5/56+log^14-1/2log2^35(2lg2+
log2√5/56+log^14-1/2log2^35 (2lg2+lg3)/(2+lg0.36+2lg2) √是根号,5/56全在根号下
log2√5/56+log^14-1/2log2^35 (2lg2+lg3)/(2+lg0.36+2lg2)
√是根号,5/56全在根号下
log2√5/56+log^14-1/2log2^35 (2lg2+lg3)/(2+lg0.36+2lg2) √是根号,5/56全在根号下
log2 (5/56)^(1/2)+log2 (14)-(1/2)log2 (35)
=1/2log2 (5/56)-1/2log2 (35)+log2 (14)
=1/2[log2 (5/56/35)]+log2 (14)
=1/2log2 [1/(7^2*8)]+log2 (14)
=1/2(log2 [7^(-2)*2^(-3)]+log2(2*7)
=1/2[-2log2 (7)-3]+log2 (2)+log2 (7)
=-log2 (7)-3/2+1+log2 (7)
=-1/2
log2√5/56+log^14-1/2log2^35 (2lg2+lg3)/(2+lg0.36+2lg2) √是根号,5/56全在根号下
log根号2^(x-5)log2^(x-1)
log根号2^(x-5)-log2^(x-1)
log(2.5)6.25-lg(1/100)+ln(e√e)+log2(log(2)16)=?
求值:log2 (5/56)^(1/2)+log2 (14)-(1/2)log2 (35)=log2中2为底数=1/2[-2log2 (7)-3]+log2 (2)+log2 (7) 中的1/2[-2log2 (7)-3]是怎么得到的?
log2底根号5/56+log2(14)-1/2log2(35)答案是-1/2
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解方程log根号2(x+1)-log2(x+5/2)=1
比较大小:log(1/2)^5 ,log2^3 ,1 ,3^(-0.2)
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(log5 √2*log7 9)/(log5 1/3 *log7 3√4)+log2( √(3+√5)- log√(3-√5))=?