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Alekssandra [29.7K]
3 years ago
15

(201)3 is equivalente to: (11)10; (10010)2; (11)16; (23)8

Mathematics
1 answer:
sashaice [31]3 years ago
7 0
(201)_3=2\cdot3^2+0\cdot3^1+1\cdot3^0=2\cdot9+0\cdot3+1\cdot1=18+1=\boxed{(19)_{10}}

Answers:

A) No

(11)_{10}\neq(19)_{10}

B) No

(10010)_2=1\cdot2^4+0\cdot2^3+0\cdot2^2+1\cdot2^1+0\cdot2^0=16+0+0+2+0=\\\\=\boxed{(18)_{10}\neq(19)_{10}}

C) No

(11)_{16}=1\cdot16^1+1\cdot16^0=16+1=\boxed{(17)_{10}\neq(19)_{10}}

D) Yes

(23)_8=2\cdot8^1+3\cdot8^0=16+3=\boxed{(19)_{10}}
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Use the inequalities to answer the following question
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C, E, and F

Explanation:

There are two ways to answer this question. First, you could simply input each answer into both equations to see which one works but that would take quite a long time.

A better way is to simply solve each equation for x.

You could rewrite

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2x + 7 = -3

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Now, we know that x can be any value less than -5. Let's find out the same thing for the second equation:

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Now we know that x must be less than 1 for the second equation. So, now we can choose the answers that are both less than -5 and less than 1.

These answers are:

C. -10

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and

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3 years ago
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3 years ago
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