In problem 79-82, assume that the annual interest rate on a credit card is 19.99 % , and that interest is calculated by the average daily balance method. The unpaid balance at the start of a 28-day billing cycle was $ 523.18 . Purchases of $ 147.98 and $ 36.27 were made on days 12 and 25, respectively, and a payment of $ 200.00 was credited to the account on day 17. How much interest will be charged at the end of the billing cycle?
In problem 79-82, assume that the annual interest rate on a credit card is 19.99 % , and that interest is calculated by the average daily balance method. The unpaid balance at the start of a 28-day billing cycle was $ 523.18 . Purchases of $ 147.98 and $ 36.27 were made on days 12 and 25, respectively, and a payment of $ 200.00 was credited to the account on day 17. How much interest will be charged at the end of the billing cycle?
Solution Summary: The author calculates the interest that will be charged at the end of a 28 -day billing cycle by the average daily balance method.
In problem 79-82, assume that the annual interest rate on a credit card is
19.99
%
, and that interest is calculated by the average daily balance method.
The unpaid balance at the start of a 28-day billing cycle was
$
523.18
. Purchases of
$
147.98
and
$
36.27
were made on days 12 and 25, respectively, and a payment of
$
200.00
was credited to the account on day 17. How much interest will be charged at the end of the billing cycle?
Let A be a vector space with basis 1, a, b. Which (if any) of the following rules
turn A into an algebra? (You may assume that 1 is a unit.)
(i) a² = a, b² = ab = ba = 0.
(ii) a²=b, b² = ab = ba = 0.
(iii) a²=b, b² = b, ab = ba = 0.
No chatgpt pls will upvote
= 1. Show
(a) Let G = Z/nZ be a cyclic group, so G = {1, 9, 92,...,g" } with g":
that the group algebra KG has a presentation KG = K(X)/(X” — 1).
(b) Let A = K[X] be the algebra of polynomials in X. Let V be the A-module
with vector space K2 and where the action of X is given by the matrix
Compute End(V) in the cases
(i) x = p,
(ii) xμl.
(67) ·
(c) If M and N are submodules of a module L, prove that there is an isomorphism
M/MON (M+N)/N.
(The Second Isomorphism Theorem for modules.)
You may assume that MON is a submodule of M, M + N is a submodule of L
and the First Isomorphism Theorem for modules.
Chapter 3 Solutions
Finite Mathematics for Business, Economics, Life Sciences and Social Sciences Plus NEW MyLab Math with Pearson eText -- Access Card Package (13th Edition)
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