数学题已知x,y是实数,且2^x+3^y=<(2^
已知x,y是实数,且2^x+3^y=<(2^-y)+(3^-x). 则x,y满足:A.x+y>=0 B.x+y<=0 .x-y>=0 D.x-y<=0
已知x,y是实数,且2^x+3^y≤(1/2)^y+(1/3)^x. 则x,y满足: A.x+y≥0  B.x+y≤0  C.x-y≥0  D.x-y≤0 由已知得:2^x-(1/3)^x≤(1/2)^y-3^y 即 2^x-(1/3)^x≤2^(-y)-(1/3)^(-y) ∵函数z=2^t-(1/3)^t 是增函数 ∴当2^x-(1/3)^x≤2^(-y)-(1/3)^(-y)时有:x≤-y ∴x+y≤0 选 B