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Bonds issued at the same time so that they all have the same maturity date are called (Points : 3) term bonds. serial bonds. convertible bonds. callable bonds.
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Updated 9/15/2013 9:01:39 AM
1 Answer/Comment
Bonds issued at the same time so that they all have the same maturity date are called term bonds.
The bond or bonds that are part of the term bond issue will carry the same maturity. This are new bonds that are issued by a municipality and carry a single maturity date.
Added 9/15/2013 9:01:39 AM
Most corporations must estimate their annual income taxes and make (Points : 3) annual payments. semiannual payments. monthly payments. quarterly payments
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Updated 122 days ago|1/1/2016 7:40:29 PM
1 Answer/Comment
Most corporations must estimate their annual income taxes and make quarterly payments.
Added 122 days ago|1/1/2016 7:40:29 PM
This answer has been confirmed as correct, not copied, and helpful.
Confirmed by Andrew. [1/1/2016 10:12:37 PM]
The names of stockholders entitled to receive dividends are determined on the date of payment. (Points : 3) True False
Weegy: The names of stockholders entitled to receive dividends are determined on the date of payment. True. web.utah.edu/basford/personalfinance/.../Spring2011Test5withAnswers.d... (More)
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Expert Answered
Asked 9/15/2013 8:07:44 AM
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16y5 – 24y4 – 40y3
Weegy: 16y^(5)+24y^(4)-40y^(3) Factor out the GCF of 8y^(3) from each term in the polynomial. 8y^(3)(2y^(2))+8y^(3)(3y)+8y^(3)(-5) Factor out the GCF of 8y^(3) from 16y^(5)+24y^(4)-40y^(3). 8y^(3)(2y^(2)+3y-5) The GCF (Greatest Common Factor) is the [ [ term in front of the factored expression. 8y^(3) is the answer. ] ] (More)
Question
Updated 6/23/2014 3:04:05 PM
1 Answer/Comment
16y^5 – 24y^4 – 40y^3 = 8y^3(y + 1)(2y - 5)
Added 6/23/2014 3:04:04 PM
This answer has been confirmed as correct, not copied, and helpful.
x3 + 8x2 + 2x + 16
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Updated 8/12/2014 2:03:34 AM
1 Answer/Comment
x^3 + 8x^2 + 2x + 16
= x^2(x + 8) + 2(x + 8)
= (x + 8)(x^2 + 2)
Added 8/12/2014 2:03:34 AM
This answer has been confirmed as correct, not copied, and helpful.
Confirmed by jeifunk [8/12/2014 2:15:27 AM]
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