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Goshia [24]
3 years ago
8

Tell whether the equation has one, zero, or infinitely many solutions.

Mathematics
1 answer:
ololo11 [35]3 years ago
4 0
<span>−(8x + 1) − 3 = −7x − (x + 4)
-8x - 1 - 3 = -7x - x - 4
-8x - 4 = -8x - 4
0 = 0

answer
</span><span>infinitely many solutions.</span>
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B =<br> Round your answer to the nearest hundredth.<br> А <br> 4<br> C<br> B<br> 3
rusak2 [61]

Answer:

(C)

Step-by-step explanation:

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3 years ago
Convert fraction with numerator 9 and denominator 16 to a decimal. 0.4225 0.5225 0.5625 0.7455
OleMash [197]
5625 is the answer. hope it helps!
7 0
3 years ago
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Celina says that each of the following expressions is actually a binomial in disguise:(Expressions in picture) For example, she
Juliette [100K]

Yes , she is right. All the remaining can be expressed in binomial.

II) 5x^3 * 2x^2 - 10x^4 + 3x^5 + 3x * (-2)x^4

10x^5 - 10x^4 + 3x^5 + -6x^5= 7x^5 - 10x^4 is a binomial

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4 0
3 years ago
A 42-inch piece of steel is cut into 3 pieces so that the 2nd piece is twice as long as the 1st piece, and the 3rd piece is 2 in
Galina-37 [17]

Answer:

1st piece = Piece A = 5 inches

2nd piece = Piece B = 10 inches

Third Piece = Piece C = 27 inches

Step-by-step explanation:

A 42-inch piece of steel is cut into 3 pieces

Let the lengths be represented as:

1st piece = Piece A

2nd piece = Piece B

Third Piece = Piece C

Hence:

A + B + C = 42

The 2nd piece is twice as long as the 1st piece

B = 2A

The 3rd piece is 2 inches more than 5 times the length of the first piece.

C = 5A + 2

Hence: we substitute

A + B + C = 42 inches

A + 2A + 5A + 2 = 42 inches

8A = 42 - 2

8A = 40 inches

A = 40 inches/8

A = 5 inches

Solving for B

B = 2A

B = 2 × 5 inches

B = 10 inches

Solving for C

C = 5A + 2

C = 5 × 5 + 2

C = 25 + 2

C = 27 inches

Therefore, the lengths of the 3 pieces =

1st piece = Piece A = 5 inches

2nd piece = Piece B = 10 inches

Third Piece = Piece C = 27 inches

4 0
3 years ago
PLEASE HELP ITS EASYY!!!!! WILL GIVE BRAINLEST ANSWER!
Zina [86]
My guess it's 25 degree. But I'm not completely sure
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3 years ago
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