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Ede4ka [16]
4 years ago
5

What is -2(8x + 7) + 1 simplified

Mathematics
1 answer:
Nina [5.8K]4 years ago
3 0
The answer is -16x-14+1
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B) Convert 101, into denary number​
Tamiku [17]

If 101 is given in base <em>b</em>, then in base 10 you have

101_b = 1\times b^2 + 0\times b^1 + 1\times b^0 = b^2 + 1

For instance, if <em>b</em> = 2, then

101₂ = 2² + 1 = 5₁₀

If <em>b</em> = 3, then

101₃ = 3² + 1 = 9₁₀

If <em>b</em> = 4, then

101₄ = 4² + 1 = 17₁₀

The answer depends entirely on the base of the given number.

4 0
3 years ago
the georgetown basketball team scored the winning basket in the last second of the game! The 11 basketball players from the Geor
tatuchka [14]
The answer is 10 times 11 = 110
6 0
3 years ago
Read 2 more answers
Expand . ( 3x –2 ) 2 please help me with this.
Ainat [17]

-------------------------------------------------------------------------------------------------------------

Answer:  \textsf{9x}^2\textsf{ - 12x + 4}

-------------------------------------------------------------------------------------------------------------

Given:  \textsf{(3x - 2)}^2

Find: \textsf{Simplify the expression}

Solution:  It looks like 2 is at the end of the parenthesis where the power would be instead of distributing the number.  If so the following steps would be followed.

<u>Expand</u>

  • \textsf{(3x - 2)}^2
  • \textsf{(3x - 2)(3x - 2)}
  • \textsf{(3x * 3x) + (3x * (-2)) + (3x * (-2)) + (-2 * (-2))}

<u>Simplify</u>

  • \textsf{9x}^2\textsf{ - 6x - 6x + 4}
  • \textsf{9x}^2\textsf{ - 12x + 4}

Therefore, after following the provided information we are able to determine that the expanded form would be 9x^2 - 12x + 4.

3 0
2 years ago
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Can anybody help me please
inn [45]

Answer:

(2,5)

Step-by-step explanation:

It's the coordinates of the point where the lines cross

5 0
4 years ago
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A single card is drawn from a standard​ 52-card deck. find the conditional probability that the card is red red​, given that it
shepuryov [24]

If it is a heart, it is certain to be red. P(red | heart) = 1

4 0
3 years ago
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