题目内容
log5(
+1)+log2(
-1)=a,则log5(
-1)+log2(
+1)=( )
| 6 |
| 2 |
| 6 |
| 2 |
| A.1-a | B.
| C.a-1 | D.-a |
∵log5(
+1)+log2(
-1)=a,
log5(
+1)+log2(
-1)+log5(
-1)+log2(
+1)
=log5[(
+1)(
-1)]+log2[(
-1)(
+1)]
=log55+log21
=1,
∴log5(
-1)+log2(
+1)=1-a.
故选A.
| 6 |
| 2 |
log5(
| 6 |
| 2 |
| 6 |
| 2 |
=log5[(
| 6 |
| 6 |
| 2 |
| 2 |
=log55+log21
=1,
∴log5(
| 6 |
| 2 |
故选A.
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