Apply the Zero Power Rule of Integer Exponents to solve 63^0
63^0 =
1
Apply the Zero Power Rule of Integer Exponents to solve 2.3+(−1.478)^0.(1 point)
2.3+(−1.478)^0=
2.3 + 1 = 3.3
Apply the Zero Power Rule of Integer Exponents to solve −4^0⋅15.(1 point)
−4^0⋅15=
(-4)^0 ⋅ 15 = 1 ⋅ 15 = 15
whats the answer
The answer is 15.
4−114+12
?
1-4 1/14 +1/2
1 - 4 1/14 + 1/2 = -4/14 + 7/14 + 7/14 = -4/14 + 14/14 = 10/14 = 5/7
Apply the Zero Power Rule to create an equivalent expression to 43(−2+10).(1 point)
An equivalent expression to 43(−2+10) is 43(−2+
).
An equivalent expression to 43(-2 + 10) is 43(-2 + 0) since anything raised to the power of zero equals 1.
Solve the expression 2(1.60+7)−4.90.(1 point)
2(1.60+7)−4.90=
Using the order of operations (PEMDAS/BODMAS), we first simplify the expression inside the parentheses:
1.60 + 7 = 8.60
Now, we can solve the whole expression:
2(8.60) - 4.90 = 17.20 - 4.90 = 12.30
Solve the expression 2(1.6^0+7)−4.9^0.(1 point)
2(1.6^0+7)−4.9^0=
Since any number raised to the power of zero is equal to 1, we can simplify the expression as follows:
2(1.6^0 + 7) - 4.9^0 = 2(1 + 7) - 1 = 2(8) - 1 = 16 - 1 = 15
Which of the following is developed to result in the answer of 1?(1 point)
Responses
(−2.97)0
left parenthesis negative 2.97 right parenthesis superscript 0 baseline
50+90
5 superscript 0 baseline plus 9 superscript 0 baseline
3(80)
3 left parenthesis 8 superscript 0 baseline right parenthesis
13−(7.42)^0
To result in an answer of 1, the expression that should be chosen is (−2.97)^0.
Which of the following shows the correct process of solving −30+4.5?(1 point)
Responses
−30+4.5=−3+4.5=1.5
negative 3 superscript 0 baseline plus 4.5 equals negative 3 plus 4.5 equals 1.5
−30+4.5=−1⋅30+4.5=−1⋅1+4.5=−1+4.5=3.5
negative 3 superscript 0 baseline plus 4.5 equals negative 1 times 3 superscript 0 baseline plus 4.5 equals negative 1 dot 1 plus 4.5 equals negative 1 plus 4.5 equals 3.5
−30+4.5=(−3)0+4.5=1+4.5=5.5
negative 3 superscript 0 baseline plus 4.5 equals left parenthesis negative 3 right parenthesis superscript 0 baseline plus 4.5 equals 1 plus 4.5 equals 5.5
−30+4.5=−3⋅0+4.5=0+4.5=4.5
negative 3 superscript 0 baseline plus 4.5 equals negative 3 times 0 plus 4.5 equals 0 plus 4.5 equals 4.5
The correct process of solving −30+4.5 is:
−30+4.5=−30 + 4.5 = -25.5
Which of the following shows the correct process of solving −30+4.5?(1 point)
Responses
−3^0+4.5=−3+4.5=1.5
negative 3 superscript 0 baseline plus 4.5 equals negative 3 plus 4.5 equals 1.5
−3^0+4.5=−1⋅30+4.5=−1⋅1+4.5=−1+4.5=3.5
negative 3 superscript 0 baseline plus 4.5 equals negative 1 times 3 superscript 0 baseline plus 4.5 equals negative 1 dot 1 plus 4.5 equals negative 1 plus 4.5 equals 3.5
−3^0+4.5=(−3)0+4.5=1+4.5=5.5
negative 3 superscript 0 baseline plus 4.5 equals left parenthesis negative 3 right parenthesis superscript 0 baseline plus 4.5 equals 1 plus 4.5 equals 5.5
−3^0+4.5=−3⋅0+4.5=0+4.5=4.5
negative 3 superscript 0 baseline plus 4.5 equals negative 3 times 0 plus 4.5 equals 0 plus 4.5 equals 4.5
The correct process of solving −30+4.5 is:
−30+4.5 = -25.5
thats wrong
Apologies for the mistake. Let's solve the expression correctly:
−30+4.5 = -30 + 4.5 = -25.5
Which of the following is an equivalent expression to 7(−5.3)0+4⋅9 when applying the Zero Power Rule? (1 point)
Responses
75.30+36
Start Fraction 7 over 5.3 superscript 0 baseline End Fraction plus 36
75.3+4⋅9
Start Fraction 7 over 5.3 End Fraction plus 4 times 9
71+4⋅9
Start Fraction 7 over 1 End Fraction plus 4 times 9
70+4⋅9
An equivalent expression to 7(−5.3)^0 + 4⋅9 when applying the Zero Power Rule is:
70 + 4⋅9
Which of the following is an equivalent expression to 12(9−70)+(−29)0? (1 point)
Responses
12(2)+1
Start Fraction 1 over 2 End Fraction left parenthesis 2 right parenthesis plus 1
12(9−1)−1
Start Fraction 1 over 2 End Fraction left parenthesis 9 minus 1 right parenthesis minus 1
12(9−1)+1
Start Fraction 1 over 2 End Fraction left parenthesis 9 minus 1 right parenthesis plus 1
12(9−0)+0
An equivalent expression to 12(9-70)+(−29)^0 is:
12(9-0) + 1 = 12(9) + 1
Which of the following shows the correct process of solving −4(3+120)+150 by generating an equivalent expression using the Zero Power Rule? (1 point)
Responses
−4(3+120)+150=−4(3+1)+1=−4⋅4+1=−16+1=−15
negative 4 left parenthesis 3 plus 12 superscript 0 baseline right parenthesis plus 15 superscript 0 baseline equals negative 4 left parenthesis 3 plus 1 right parenthesis plus 1 equals negative 4 times 4 plus 1 equals negative 16 plus 1 equals negative 15
−4(3+120)+150 =−4(15)+15=−60+15=−45
negative 4 left parenthesis 3 plus 12 superscript 0 baseline right parenthesis plus 15 superscript 0 baseline equals negative 4 left parenthesis 15 right parenthesis plus 15 equals negative 60 plus 15 equals negative 45
−4(3+120)+150=−4(3+1)+1=−4⋅4+1=−4⋅5=−20
negative 4 left parenthesis 3 plus 12 superscript 0 baseline right parenthesis plus 15 superscript 0 baseline equals negative 4 left parenthesis 3 plus 1 right parenthesis plus 1 equals negative 4 times 4 plus 1 equals negative 4 times 5 equals negative 20
−4(3+120)+150=−4(15)+1=−60+1=−59
An equivalent expression to −4(3+120)+150 using the Zero Power Rule is:
−4(3+1)+1 = −4⋅4+1 = −16+1 = −15