Becket industries manufactures a popular interactive stuffed animal for children that requires two computer chips inside each toy. The company pays $ 4 for each computer chip. To help to guard against stockouts of the computer chip, Beckett Industries has a policy that states that the ending inventory of computer chips should be at least 25% of the following month's production needs. The production schedule for the first four months of the year is as follows:

Jan= 5000 stuffed animals to be produced, Feb= 4400 stuffed animals to be produced, March= 4800 stuffed animals to be produced, April= 4200 stuffed animals to be produced. Prepare a direct materials budget for the first quarter that shows both the number of computer chips needed and the dollar amount of the of the purchases in the budget.

During january 2018, the following transactions occur: january 1 purchase equipment for $20,600. the company estimates a residual value of $2,600 and a five-year service life. january 4 pay cash on accounts payable, $10,600. january 8 purchase additional inventory on account, $93,900. january 15 receive cash on accounts receivable, $23,100 january 19 pay cash for salaries, $30,900. january 28 pay cash for january utilities, $17,600. january 30 firework sales for january total $231,000. all of these sales are on account. the cost of the units sold is $120,500. the following information is available on january 31, 2018. depreciation on the equipment for the month of january is calculated using the straight-line method. the company estimates future uncollectible accounts. at the end of january, considering the total ending balance of the accounts receivable account as shown on the general ledger tab, $4,100 is now past due (older than 90 days), while the remainder of the balance is current (less than 90 days old). the company estimates that 50% of the past due balance will be uncollectible and only 3% of the current balance will become uncollectible. record the estimated bad debt expense. accrued interest revenue on notes receivable for january. unpaid salaries at the end of january are $33,700. accrued income taxes at the end of january are $10,100

Consider an economy where the government's budget is initially balanced. the production function, consumption function and investment function can be represented as follows y equals k to the power of alpha l to the power of 1 minus alpha end exponent c equals c subscript 0 plus b left parenthesis y minus t right parenthesis i equals i subscript 0 minus d r suppose that taxes increase. what happens to the equilibrium level of output?

What happens when the government finances a job creation project through taxes and borrowing?