For the following exercise, solve the system using the inverse of a 2 × 2 matrix 41. 1 2 x − 1 5 y + 1 5 z = 31 100 − 3 4 x − 1 4 y + 1 2 z = 7 40 − 4 5 x − 1 2 y + 3 2 z = 14
For the following exercise, solve the system using the inverse of a 2 × 2 matrix 41. 1 2 x − 1 5 y + 1 5 z = 31 100 − 3 4 x − 1 4 y + 1 2 z = 7 40 − 4 5 x − 1 2 y + 3 2 z = 14
For the following exercise, solve the system using the inverse of a
2
×
2
matrix 41.
1
2
x
−
1
5
y
+
1
5
z
=
31
100
−
3
4
x
−
1
4
y
+
1
2
z
=
7
40
−
4
5
x
−
1
2
y
+
3
2
z
=
14
(z-
= (-2) (→
Use the FOIL Method to find (z —
· -
MODELING REAL LIFE Your checking account has a constant balance of $500. Let the function $m$ represent the balance of your savings account after $t$ years. The table shows the total balance of the accounts over time. Year, $t$ Total balance 0 1 2 3 4 5 $2500 $2540 $2580.80 $2622.42 $2664.86 $2708.16 a. Write a function $B$ that represents the total balance after $t$ years. Round values to the nearest hundredth, if necessary. $B\left(t\right)=$ Question 2 b. Find $B\left(8\right)$ . About $ a Question 3 Interpret $B\left(8\right)$ . b represents the total balance checking and saving accounts after 8 years the balance would be 16 / 10000 Word Limit16 words written of 10000 allowed Question 4 c. Compare the savings account to the account, You deposit $9000 in a savings account that earns 3.6% annual interest compounded monthly. A = 11998.70 SINCE 9000 is the principal ( 1+0.036/12)12 times 8 gives me aproxtimately 1997 14 / 10000 Word Limit14 words written of 10000 allowed Skip to…
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