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ElenaW [278]
4 years ago
3

What happened when the tree saw the ghost puzzle time answers?

Arts
2 answers:
mylen [45]4 years ago
7 0
<span>the answer is.."it was petrified."</span>
Greeley [361]4 years ago
5 0

What happened when the tree saw the ghost puzzle time


Answer 1:


Evaluate:


7⁻⁵ ₓ 7³


Using the law of exponents which states that any exponential numbers when multiplied with same bases, their exponents will be added up.

Hence,


7⁻⁵ ₓ 7³ = 7⁻⁵⁺³


7⁻⁵ ₓ 7³ = 7⁻²


Now,

For further simplification, we will switch the 7 to the denominator to make the power positive.

We, get;

7⁻⁵ ₓ 7³ = 1/7²


7⁻⁵ ₓ 7³ = 1/49


From the answer choice, this refers to the letter T.

____________________________________________________________


Answer 2:


Evaluate:


5² ₓ 5⁻⁶


Using the law of exponents which states that any exponential numbers when multiplied with same bases, their exponents will be added up.

Hence,


5² ₓ 5⁻⁶ = 5²⁻⁶


5² ₓ 5⁻⁶ = 5⁻⁴


Now,

For further simplification, we will switch the 5 to the denominator to make the power positive.

We, get;

5² ₓ 5⁻⁶ = 1/5⁴


7⁻⁵ ₓ 7³ = 1/625


From the answer choice, this refers to the letter S.

____________________________________________________________

Answer 3:


Evaluate:


2⁷ ÷ 2¹⁰


Using the law of exponents:


2⁷ ÷ 2¹⁰ = 2⁷⁻¹⁰


As, 10 is a bigger number with the negative sign, so we will subtract the two powers with the sign of greater number; that is, negative.

Thus,


2⁷ ÷ 2¹⁰ = 2⁻³


Now,

For further simplification, we will switch the 2 to the denominator to make the power positive.

We, get;

2⁷ ÷ 2¹⁰ = 1/2³


7⁻⁵ ₓ 7³ = 1/8


From the answer choice, this refers to the letter E.

____________________________________________________________

Answer 4:


Evaluate:


6⁰ ÷ 6³


Using the law of exponent:


6⁰ ÷ 6³ = 6⁰⁻³


As, 3 is a bigger number with the negative sign, so we will subtract the two powers with the sign of greater number; that is, negative.

Thus,


6⁰ ÷ 6³ = 6⁻³


Now,

For further simplification, we will switch the 6 to the denominator to make the power positive.

We, get;

6⁰ ÷ 6³ = 1/6³


6⁰ ÷ 6³ = 1/6³


7⁻⁵ ₓ 7³ = 1/216


From the answer choice, this refers to the letter A.

____________________________________________________________


Answer 5:


Evaluate:


(-8)³ ÷ (-8)⁵


Using the law of exponents:


(-8)³ ÷ (-8)⁵ = (-8)³⁻⁵


As, 5 is a bigger number with the negative sign, so we will subtract the two powers with the sign of greater number; that is, negative.

Thus,


(-8)³ ÷ (-8)⁵ = (-8)⁻²


Now,

For further simplification, we will switch the -8 to the denominator to make the power positive.

We, get;

(-8)³ ÷ (-8)⁵ = 1/(-8)²


(-8)³ ÷ (-8)⁵ = 1/64


From the answer choice, this refers to the letter I.


____________________________________________________________


Answer 6:


Evaluate:


(2.2)⁷ ÷ (2.2)⁹


We can see that both the numbers have the same bases but different powers and they are being divided. Therefore, using the law of exponents:

we get,


(2.2)⁷ ÷ (2.2)⁹ = (2.2)⁷⁻⁹


As, 9 is a bigger number with the negative sign, so we will subtract the two powers with the sign of greater number; that is, negative.

Thus,


(2.2)⁷ ÷ (2.2)⁹ = (2.2)⁻²


Now,

For further simplification, we will switch the -8 to the denominator to make the power positive.

We, get;

(2.2)⁷ ÷ (2.2)⁹ = 1/(2.2)²


(2.2)⁷ ÷ (2.2)⁹ = 1/4.84


From the answer choice, this refers to the letter W.


____________________________________________________________


Answer 7:


Evaluate:


4⁵ ÷ 4⁴ ₓ 4⁸ ÷ 4¹³


Using the law of exponents.

We get;


4⁵ ÷ 4⁴ ₓ 4⁸ ÷ 4¹³ = 4⁵⁻⁴ ₓ 4⁸⁻¹³


As, 13 is a bigger number with a negative sign, so we will subtract the two powers with the sign of greater number; that is, negative.

Thus,


4⁵ ÷ 4⁴ ₓ 4⁸ ÷ 4¹³ = 4¹ ₓ 4⁻⁵


Now,


4⁵ ÷ 4⁴ ₓ 4⁸ ÷ 4¹³ = 4¹⁻⁵


4⁵ ÷ 4⁴ ₓ 4⁸ ÷ 4¹³ = 4⁻⁴


For further simplification, we will switch the 4 to the denominator to make the power positive.

We, get;

4⁵ ÷ 4⁴ ₓ 4⁸ ÷ 4¹³ = 1/4⁴


(2.2)⁷ ÷ (2.2)⁹ = 1/256


From the answer choice, this refers to the letter E.


____________________________________________________________


Answer 8:


Evaluate:


(-9)³ ÷ {(-9)⁷ × (-9)⁻²}


Let's solve the denominator part first.

Hence,


(-9)³ ÷ {(-9)⁷ × (-9)⁻²} = (-9)³ ÷ (-9)⁷⁻²


As, 7 is a bigger number with a negative sign, so we will subtract the two powers with the sign of greater number; that is, negative.

Thus,


(-9)³ ÷ {(-9)⁷ × (-9)⁻²} = (-9)³ ÷ (-9)⁵


Now,


Using the law of exponents.

We get,


(-9)³ ÷ {(-9)⁷ × (-9)⁻²} = (-9)³⁻⁵


(-9)³ ÷ {(-9)⁷ × (-9)⁻²} = (-9)⁻²


For further simplification, we will switch the 4 to the denominator to make the power positive.

We, get;

(-9)³ ÷ {(-9)⁷ × (-9)⁻²} = 1/(-9)²


(-9)³ ÷ {(-9)⁷ × (-9)⁻²} = 1/81


From the answer choice, this refers to the letter R.

____________________________________________________________


Answer 9:


Evaluate:


3⁻² ₓ a⁴


We cannot solve together, instead, we would solve them separately,

Hence,


3⁻² ₓ a⁴ = 1/3² × a⁴


3⁻² ₓ a⁴ = 1/9 × a⁴


3⁻² ₓ a⁴ = a⁴/ 9


From the answer choice, this refers to the letter I.

____________________________________________________________

Answer 10:

Evaluate:

12⁻¹ ₓ t⁻³

We cannot solve together, instead we would solve them separately,

Hence,

12⁻¹ ₓ t⁻³ = 1/12 × 1/t³

12⁻¹ ₓ t⁻³ = t³/12

From the answer choices, this refers to the letter B.

____________________________________________________________

See the attchment for the last 4 answers.

The answer is.."it was petrified."

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