Answer:
Standard form: 5000
Unit form: 5 thousands.
Step-by-step explanation:
We have been given a number -tens. We are asked to write our given number in unit form and standard form.
To write our given number in standard form, we will expand our given number as shown below:
5-hundreds =
Therefore, our given number in standard form would be 5000.
We know that unit form is writing a number using place value units.
We can see that our given number has 0 ones, 0 tens, 0 hundreds and 5 thousands.
Therefore, our given number in unit form would be 5 thousands.
The unit form is 5 thousand and the standardform is 5 × 10³
Unit form is a way to show how many of each size unit are in a number.
is a way of writing down very large or very small numbers easily.
Therefore, the actual value of 500 × 10 is
500 × 10 = 5000
the unit form can therefore be written as;
5 thousand and 0 unit
And the standard form can be written as ;
5000 = 5 × 1000
= 5 × 10³
Therefore the unit form is 5 thousand in and the stand form is 5 × 10³
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Answer:
x^3-2x^2-5x+6
Step-by-step explanation:
Expand:
(x^2+x-2)(x-3) =
x^3-2x^2-5x+6
Answer:
Y=10
Step-by-step explanation:
You need to isolate the variable "y"
To do this simply subtract the whole numbers, 5 and 1, from the left side of the equation and add the y values together.
This leaves you with "8y-4y=46-5-1" which simplifies to "4y=40"
Now you simply divide both sides of the equation by the number with the variable y, being 40/4 , leaving you with "y=10"
To solve the equation 8y + 5 - 4y +1 = 46, first simplify the left side by combining like terms. Then isolate the variable by subtracting and dividing to solve for y.
To solve the equation 8y + 5 - 4y +1 = 46, we first simplify the left side by combining like terms. 8y - 4y = 4y, and 5 + 1 = 6. So, the equation becomes 4y + 6 = 46. Next, we isolate the variable by subtracting 6 from both sides of the equation. This gives us 4y = 40. Finally, we divide both sides of the equation by 4 to solve for y. So, y = 10.
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B. 1, 2, 4
C. 1, 2, 4, 8
D. 1, 2, 4, 12
Is John’s statement always true, sometimes true, or always false? Write two equations to support your answer.