The image is rotated and not fully clear, but I will provide the steps for the equation that is visible: The problem looks like it involves simplifying the expression 2·3^(1/5) / (6^(2/5)·(3^(1/5))²) Step 1: Compute the exponent for 3^(1/5) when squared, which is (1/5) * 2 = 2/5. Step 2: Simplify the expression as such: 2·3^(1/5) / (6^(2/5)·3^(2/5)) Since 6 = 2·3, we can rewrite 6^(2/5) as (2·3)^(2/5), which is equivalent to 2^(2/5)·3^(2/5). 3: The expression is now: 2·3^(1/5) / (2^(2/5)·3^(2/5)) 4: We can now cancel out common terms: (2·3^(1/5)) / (2^(2/5)·3^(2/5)) = 3^(1/5) / 2^(2/5) 5: The solution will be the simplified form of 3^(1/5) / 2^(2/5). If you can provide a clearer image or clarify the exact expression, I can offer more precise help.
这个图片中的数学题目要求我们解决一个减法问题,公式如下: 600 000 - (某个数字)= 574 531 为了找出这个“某个数字”,我们可以重新排列这个等式,让这个未知数成为等式的焦点: 某个数字 = 600 000 - 574 531 现在进行减法运算: 某个数字 = 600 000 - 574 531 = 25 469 所以,这个未知数是25 469。这就是减法问题的答案。
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