Current location - Training Enrollment Network - Mathematics courses - Find a math application problem for the senior high school entrance examination! It may be a long topic, but do me a favor! ! ! Urgent! ! ! Thank you very much ! ! ! GPD: According to the market price
Find a math application problem for the senior high school entrance examination! It may be a long topic, but do me a favor! ! ! Urgent! ! ! Thank you very much ! ! ! GPD: According to the market price
Find a math application problem for the senior high school entrance examination! It may be a long topic, but do me a favor! ! ! Urgent! ! ! Thank you very much ! ! ! GPD: According to the market price. Classmate, I found the original question in the solution and explained it in detail. I'll give you the link to this question/exercise/math/16594. You can ask if you don't understand. I hope I can help you. There are many similar questions in the solution. You can do it. Make it completely clear.

Can't help you solve problems, these problems can be solved in? Seeking answers? I found it online. I believe you will understand after reading the answer. I hope it will help you, and I hope it will be adopted! ! I wish you a happy study. Come on.

According to the title, the annual national debt investment is 1 100 million yuan, and the scope of total investment can be calculated according to "the total investment driven by national debt investment per yuan can reach yuan to yuan". .

Then, according to "the total investment driven by national debt investment will be converted into labor wages and become the income of urban and rural residents", the income of urban and rural residents brought by national debt investment will be calculated.

According to "the sum of the percentage points of national debt investment-driven growth in and is more than twice that of national debt investment-driven growth in, if the percentage point of national debt investment-driven new growth in the whole year is 0, it can be expressed as a functional relationship with.

According to the employment units created in the sum, we can express the role of investment in the employment units created in the sum respectively according to the investment situation in the sum.

Then, according to these three equations, the value of the independent variable is obtained.