Which of the following equations represents the greatest value of x? 4 x2 = 35
x3 = 64
x3 = 125
x2 = 38

Answers

Answer 1
Answer:

Answer: Fourth option is correct.

Step-by-step explanation:

Since we have given that

1) we have  

4x^2=35\n\nx^2=(35)/(4)\n\nx^2=8.75\n\nx=√(8.75)\n\nx=2.95

2) we have

x^3=64\n\nx=\sqrt[3]{64}\n\n x=4

3) We have

x^3=125\n\nx=\sqrt[3]{125}\n\n x=5

4) We have

x^2=38\n\nx=√(38)\n\nx=6.16

So, we can say that x=6.16 is the greatest value of x.

Hence, Fourth option is correct.


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Answers

Answer:

Step-by-step explanation:

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Answers

Applying the distributive property, the equivalent expression is given by:

6a + 12b + 18c

The distributive property means that the outside term multiplies every term of the addition:

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Thus, the application of the distributive property is given by:

6(a + 2b + 3c) = 6(a) + 6(2b) + 6(3c) = 6a + 12b + 18c

Thus, the equivalent expression is:

6a + 12b + 18c

A similar problem involving the distributive property is given at brainly.com/question/24764960