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Bingel [31]
2 years ago
13

Which of the following shows the correct solution in simplifying (-5-2 x 3)-1.

SAT
1 answer:
Roman55 [17]2 years ago
8 0

The correct solution in simplifying the given mathematical expression is -\frac{25}{x^3}.

<u>Given the following data:</u>

  • (-5^{-2}x^3)^{-1}

To determine the correct solution in simplifying the given mathematical expression:

In this scenario, you're required to simplify the given mathematical expression in its simplest form.

<h3>How to simplify a mathematical expression.</h3>

<u>Step 1:</u> We would apply the basic law of division for fractions.

(-5^{-2}x^3)^{-1}=(\frac{-1}{5^2} \times x^3)^{-1}\\\\

<u>Step 2:</u> We would expand the bracket.

(\frac{-1}{5^2} \times x^3)^{-1}=(\frac{-x^3}{5^2} )^{-1}\\\\(\frac{-x^3}{5^2} )^{-1}=(\frac{-x^3}{25} )^{-1}\\\\

<u>Step 3:</u> We would apply the inverse of fraction.

(\frac{-x^3}{25} )^{-1}= -\frac{25}{x^3}

Read more on law of division here: brainly.com/question/19660239

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Answer:

yes becasue you have to have unrealistic, for lack of a better word, thoughts and ideas

Explanation:

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The right answers is option c
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Find the value of x if your answer is not an integer
kotykmax [81]

Answer: To solve such problems we need to know about Trigonometry.

Trigonometric functions

where perpendicular is the side of the triangle which is opposite to the angle, and the hypotenuse is the longest side of the triangle which is opposite to the 90° angle.

The value of x is 5√3.

Explanation: Given to us,

the base for the triangle, AB = 5 units,

Hypotenuse for the triangle, BC = 10 units,

∠B = 60°,

Solution

The question can be solved in two ways,

1.   Using the Pythagoras theorem,

According to Pythagoras theorem,

substituting the values,

2. using the trigonometric function for ∠B,

for ∠B in ΔABC,

substituting the values,

we know that value of tan(60°) is √3,

Hence, the value of x is 5√3.

7 0
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The box of candies is shared equally.
masha68 [24]

Answer:

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4 0
2 years ago
Which represents the solution set to the inequality ? x –1 x x is greater than or equal to StartFraction 7 Over 16 EndFraction.
Vikentia [17]

Inequalities are used to represent unequal expressions.

The solution set to \mathbf{x \ge \frac{7}{16}} is: [\mathbf{\frac{7}{16}, \infty)}

The inequality is given as:

\mathbf{x \ge \frac{7}{16}}

From the inequality above, we have the following observation.

  • The value of variable x starts from 7/16 (inclusive)
  • The value of variable x has no end (i.e. infinity)

Because, 7/16 is inclusive of the values of x, we make use of the open square bracket i.e. [

We treat \infty, as an exclusive value. So, we make use of the close parenthesis i.e. )

Hence, the solution set is: [\mathbf{\frac{7}{16}, \infty)}

Read more about inequalities at:

brainly.com/question/20382422

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