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Alja [10]
3 years ago
6

Julie had twins that weighed less than 16 pounds together. If each twin weighed the same amount, which of the following inequali

ties could be used to find all the possible values of w, the amount each twin weighs?
Mathematics
1 answer:
strojnjashka [21]3 years ago
5 0

Answer:

what are the possible inequalities?

Step-by-step explanation:

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Q = m-a/x (solve for m)​
DaniilM [7]

Answer:

m=a/x+Q

Step-by-step explanation:

Q=m-a/x

To solve this we need to isolate m so we will bring -a/x to the other side of the equal sign so it will become positive i.e. ax now will be  written as a/x+Q=m

in other wards m=a/x+Q

7 0
3 years ago
How much icing is needed over the donut shown below (Diameter of 4in and 1.5in wide)
Dafna11 [192]
You use the formula C=2(3.14)r r is the radius and in this situation 2 so the answer will be 12.56
5 0
3 years ago
An album is 20cm long and 14 cm wide. Sal uses some lace to make an edge around the cover of the album. She has 12 cm of lace le
Flura [38]
Her piece of lace was 80 cm.

2(14)+2(20)+12
28+40+12
=80
4 0
3 years ago
How many tens are in the number 1,384
Andre45 [30]
There are 8 tens in the number 1,384.

Each digit in the number has an equivalent value based on its placement in the number.

1,384 where:

1 is in the thousands value
3 is in the hundreds value
8 is in the tens value
4 is in the ones value

The extended form of 1,384 is:

1 x 1000 + 3 x 100 + 8 x 10 + 4 x 1 = 1,384

1,000 + 300 + 80 + 4 = 1,384

8 x 10 = 80 ; shows that there are 8 10s in the number with a product of 80.
7 0
3 years ago
Read 2 more answers
Find the polynomial equation of least degree with roots -1, 3, and (+/-)3i
jasenka [17]
Each of these roots can be expressed as a binomial:

(x+1)=0, which solves to -1
(x-3)=0, which solves to 3
(x-3i)=0 which solves to 3i
(x+3i)=0, which solves to -3i
There are four roots, so our final equation will have x^4 as the least degree

Multiply them together. I'll multiply the i binomials first:
(x-3i)(x+3i) = x²+3ix-3ix-9i²
x²-9i²
x²+9  [since i²=-1]

Now I'll multiply the first two binomials together:
(x+1)(x-3) = x²-3x+x-3
x²-2x-3
Lastly, we'll multiply the two derived terms together:

(x²+9)(x²-2x-3)   [from the binomial, I'll distribute the first term, then the second term, and I'll stack them so we can simply add like terms together]

x^4 -2x³-3x²
 <u>           +9x²-18x-27</u>
x^4-2x³+6x²-18x-27

7 0
3 years ago
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