Answer:
12a³+2a²+23a+18
Step-by-step explanation:
(3a+2)(4a²-2a+9)=
12a³-6a²+27a+8a²-4a+18=
12a³+2a²+23a+18
If you need more explanation, reply to this answer.
324 is exactly three times 108. Thus, the product of 324 and 4 is exactly three times the product of 108 and 4.
What is product?
In mathematics, a product is the outcome of multiplying two or more numbers together.
The outcome of multiplication is a product, or a factor, which is an expression that specifies the objects (numbers or variables) to be multiplied.
For instance, the result of multiplying 2 and 5 together is 10, or the product. Math requires a lot of multiplication.
Explanation:
Since, 324 is exactly three times 108,
324 = 3 x 108.
Therefore,
324 x 4 = (3 x 108) x 4
324 x 4 = 3 x (108 x 4)
Solving,
108 x 4 = 432
therefore,
324 x 4 = 3 x 432
324 x 4 = 1296.
As, shown above we can use the product of 108 and 4 to find the product of 324 and 4.
Thus, you multiply the product of 108*4 by thee to get 324*4
Therefore, 324 is exactly three times 108. Thus, the product of 324 and 4 is exactly three times the product of 108 and 4.
To know more about the product, click on the link
#SPJ2
Answer:
Amount of plastic need to cover paper role = 565.2 inches
Step-by-step explanation:
Given:
Diameter of paper role = 10 inch
Height of paper role = 13 inch
Find:
Amount of plastic need to cover paper role
Computation:
Radius of paper role = Diameter of paper role / 2
Radius of paper role = 10 / 2
Radius of paper role = 5 inch
Amount of plastic need to cover paper role = Total surface area of cylinder
Amount of plastic need to cover paper role = 2πr(h+r)
Amount of plastic need to cover paper role = 2(3.14)(5)(13+5)
Amount of plastic need to cover paper role = (3.14)(10)(18)
Amount of plastic need to cover paper role = 565.2 inches
Answer:
1/45
Step-by-step explanation:
2/1= 8x-2/9
Answer: The given equation has an infinite number of solutions.
Step-by-step explanation: We are given to find the number of solutions for the following linear equation :
To find the number of solutions, we must try to solve the given equation.
The solution of equation (i) is as follows :
which is always TRUE.
Thus, the given equation has an infinite number of solutions.