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From what I know it is fairly common to get a negative pregnancy test when someone is pregnant. It depends on the hormone levels in the body. The suggestions are usually wait a couple of days and then test again. Hope you get good news.

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17y ago

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Continue Learning about Algebra

Is the number 0525252 rational irrational both rational and irrational or neither rational?

There is a missing decimal point, but I suspect it is between the 0 and the 5 as in 0.525252 If that is a terminating decimal, then 0.525252 = 525252/1000000 = 131313/250000 Alternatively, if that is meant to be a recurring decimal with the 52 repeating forever, then 0.525252... = 52/99 .052525252...=52/990 and .052052052...=52/999 52/ff in hexadecimal 52/77 in octal Both of them are rational numbers. All terminating, or recurring, decimals are rational numbers. It may be possible to rationalize pi using fractional digit representation like (10/3),(carried 3/3),carried 3/6, carried 5/9 and note possible fountain carry to both sides. i havent solved it yet. ie 1(1/2).2 =10.7


How much must you invest at one time in order to accumulate 20000 in 15 years at 5 percent annual interest?

It depends on how quickly / frequently the account compounds interestThe general equation for interest is this:A = P(1 + r/n)^(nt)Where A is the amount you will have at the end, P is how much you put in to begin with, r is the annual interest rate as a decimal. Also, n is the number of compounds per year and t is the number of yearsYou have given an A = 20,000You have given a t = 15 yearsYou have given an r = 0.05 (or 5%) aprYou want to find P, but you havent given me an n yetI will assume n=4. I make that assumption because that is very common. Most accounts compound four times a year. They call that "quarterly". Its a fair assumption. But if you want to be conservative try n=1, which is called "annually" and the account is compounded only once a year.Given the equation:A = P(1 + r/n)^(nt)Plug in what we know.20000 = P(1 + 0.05/4)^(4*15)20000 = P(1.0125)^(60)20000 / (1.0125)^(60) = PI get P = 9,491.35205, approximately.You will want to invest 9,491.36


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