Solving the algebraic equations given, the missing numbers in the boxes can be known as shown in the steps below.
Given the equation, ⅔(x - 1) = ⅕(2x - 3) + 1
First, apply the distribution property to open the bracket.
Thus:
⅔x - ⅔ = ⅖x - ⅗ + 1
⅔x - ⅔ = ⅖x + ⅖
- Subtract ⅖x from both sides
⅔x - ⅖x - ⅔ = ⅖
4/15x - ⅔ = ⅖
4/15x = ⅖ + ⅔
4/15x = 16/15
- Multiply both sides by 15/4
x = 16/15 × 15/4
x = 4
Given the equation, 3c - 3 + 2(3c + 1) = - (3c + 1)
- Open the bracket using distributive property
3c - 3 + 6c + 2 = -3c - 1
9c - 1 = -3c - 1
9c + 3c - 1 = -1
12c - 1 = -1
12c = -1 + 1
12c = 0
c = 0
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The shape of the solid is a rectangular prism??? and parallel cut would be probably a square I think and with comparing the shape uhh they will have the same length and width
The cube has 6 possible outcomes. The probability of either of
two of them occurring is 2/6 = 1/3 .
The coin has 2 possible outcomes. The probability of one of them is 1/2 .
The probability of both specified outcomes occurring is
(1/3) x (1/2) = <em>1/6 </em>= (16 and 2/3) percent
Xy=k where k is constant of variation
12 is the constant of variation
8.95 + 1.50r= 37.45
find the value of r ...
which is 19
19 refills
