2.4 puzzle time how can you share five apples with seven friends

Mathematics

1 answer:

Grace [21]2 years ago

6 0

1. The algebraic property of equality that is represented is the multiplication property. The answer is letter P.

2. The algebraic property of equality that is represented is the subtraction property. The answer is letter E.

3. The algebraic property of equality that is represented is the substitution property. The answer is letter M.

4. The algebraic property of equality that is represented is the division property. The answer is letter A.

5. The algebraic property of equality that is represented is the addition property. The answer is letter A.

6. The algebraic property of equality that is represented is the distributive property. The answer is Letter E.

7. The algebraic property of equality that are represented is the transitive property. The answer is letter is E.

8. The algebraic property of equality that are represented is the symmetric property. The answer is Letter A.

9. The algebraic property of equality that are represented is the reflexive property. The answer is letter C.

10. The algebraic property of equality that are represented by is the multiplication property. The answer is letter P.

11. The algebraic property of equality that are represented is the subtraction property. The answer is letter L.

12. The algebraic property of equality that are represented is the reflexive property. The answer is letter S.

13. The algebraic property of equality that are represented is the transitive property. The answer is letter U.

14. The algebraic property of equality that are represented is the symmetric property. The answer is letter K.

The given is 3 5 14 2 4 1 10 11 6 12 8 13 9 7

Plugging in the letters we got for each number, gives us MAKE APPLESAUCE.

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After four years of college, Erica has to start paying off all her student loans. Her first payment is due at the end of this mo

tatiyna

Answer:

Therefore, the approximate monthly payment is $548.85

Step-by-step explanation:

The amount of student loans Erica currently has = $34,006.00

The duration over which Erica is to pay back the loan = 7 years

The annual interest rate for the loan = 9.1%

Therefore, we have the geometric sequence formula is given as follows;

$A_n = P( 1 + r)^n - M \times \left [ \dfrac{(1 + r)^n-1}{r} \right ]$

Where;

M = The monthly payment

P = The initial loan balance = $34,006.00

r = The annual interest rate = 9.1%

n = The number of monthly payment = 7 × 12 = 84

Aₙ = The amount remaining= 0 at the end of the given time for payment

Substituting the values into the above formula, , we get;

$0 = 34006 \times \left ( 1 + \dfrac{0.091}{12} \right )^{84} - M \times \left [ \dfrac{\left (1 + \dfrac{0.091}{12} \right )^{84}-1}{\dfrac{0.091}{12} } \right ]$

$M = \dfrac{34006 \times \left ( 1 + \dfrac{0.091}{12} \right )^{84} }{\left [ \dfrac{\left (1 + \dfrac{0.091}{12} \right )^{84}-1}{\dfrac{0.091}{12} } \right ]} \approx 548.85$