Asked by .
                which of the following is developed to result in the answer of 1?
a. 13 - (7.24)^0
b. (-2.97)^0
c. 3 (8^0)
d. 5^0 + 9^0
            
        a. 13 - (7.24)^0
b. (-2.97)^0
c. 3 (8^0)
d. 5^0 + 9^0
Answers
                    Answered by
            .
            
    which of the following shows the correct process of solving -3^0 + 4.5?
a. -3^0 + 4.5 = -3 + 4.5 = 1.5
b. -3^0 + 4.5 = (-3)^0 + 4.5 = 1 + 4.5 = 5.5
c. -3^0 + 4.5 = 3 . 0 + 4.5 = 0 + 4.5 = 4.5
d. -3^0 + 4.5 = 1 . 3^0 + 4.5 = -1 . 1 + 4.5 = -1 + 4.5 + 3.5
    
a. -3^0 + 4.5 = -3 + 4.5 = 1.5
b. -3^0 + 4.5 = (-3)^0 + 4.5 = 1 + 4.5 = 5.5
c. -3^0 + 4.5 = 3 . 0 + 4.5 = 0 + 4.5 = 4.5
d. -3^0 + 4.5 = 1 . 3^0 + 4.5 = -1 . 1 + 4.5 = -1 + 4.5 + 3.5
                    Answered by
            .
            
    which of the following is an equivalent expression to 7/(-5.3)^0 + 4 . 9 when applying the zero power rule?
a. 7/5.3 + 4 . 9
b. 7/1 + 4 . 9
c. 7/5.3^0 + 36
d. 7/0 + 4 . 9
    
a. 7/5.3 + 4 . 9
b. 7/1 + 4 . 9
c. 7/5.3^0 + 36
d. 7/0 + 4 . 9
                    Answered by
            .
            
    which of the following is an equivalent expression to 1/2 (9 - 7^0) + (-29)^0?
a. 1/2 (9 - 1) -1
b. 1/2 (9 - 0) + 0
c. 1/2 (9 - 1) + 1
d. 1/2 (2) + 1
    
a. 1/2 (9 - 1) -1
b. 1/2 (9 - 0) + 0
c. 1/2 (9 - 1) + 1
d. 1/2 (2) + 1
                    Answered by
            .
            
    which of the following shows the correct process of solving -4 (3 + 12^0) + 15^0 by generating an equivalent expression using the zero power rule?
a. -4 (3 + 12^0) + 15^0 = -4 (3 + 1) + 1 = -4 . 4 + 1 = 4 . 5 = -20
b. -4 (3 + 12^0) + 15^0 = -4 (15) + 15 = -60 + 15 = -45
c. - 4 (3 + 12^0) + 15^0 = 4 (3 + 1) + 1 = -4 . 4 + 1 = -16 + 1 = -15
d. -4 (3 + 12^0) + 15^0 = -4 (15) + 1 = -60 + 1 = -59
    
a. -4 (3 + 12^0) + 15^0 = -4 (3 + 1) + 1 = -4 . 4 + 1 = 4 . 5 = -20
b. -4 (3 + 12^0) + 15^0 = -4 (15) + 15 = -60 + 15 = -45
c. - 4 (3 + 12^0) + 15^0 = 4 (3 + 1) + 1 = -4 . 4 + 1 = -16 + 1 = -15
d. -4 (3 + 12^0) + 15^0 = -4 (15) + 1 = -60 + 1 = -59
                    Answered by
            buggy
            
    there all wrong
    
                    Answered by
            buggy
            
    answers are
1.b
2.b
3.c
4.b
5.a
    
1.b
2.b
3.c
4.b
5.a
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