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kogti [31]
3 years ago
5

How can you find the least common multiple?

Mathematics
1 answer:
Vlad [161]3 years ago
5 0
List the multiples of the numbers given. once you have the multiples listed, find the lowest amount they have in common.
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Can someone please help me with this math problem? Thank you!
lorasvet [3.4K]
To find the zeros, set y = 0
-5(x-4)^2 +10 = 0
Now try to isolate the (x-4)^2 term (move 10 to right side, divide by -5)
(x-4)^2 = \frac{-10}{-5} = 2
Next take square root of both sides (this cancels the square on (x-4))
x-4 = \pm  \sqrt{2}
x = 4 \pm  \sqrt{2}

For interpretation, x = price, y = profit
We are solving for price where profit = 0.
7 0
4 years ago
Use trig to answer this question. find x.
Vinil7 [7]
  • sin35=6/x
  • xsin35=6
  • x=6/sin35
  • x=10.46068077
8 0
3 years ago
The price of an item you want to buy is given in dollars and cents. You pay for it in cash by giving the clerk d dollars and c c
MrRa [10]

Answer:

f(x,y) = \left \{ {(d-x,c-y) \, \, {y \, \leq c} \atop (d-x-1, 100+c-y) \, \, {y \, > \, c}} \right.

Where x is the amount of dollars the item costs and y is the amount of cents. The first entry of f(x,y) is the amount of dollars to be returned and the second entry is the amount of cents to be returned.

Step-by-step explanation:

let f(x,y) be the function that computes the change.

The parameter x is the amount of dollars it costs and y is the amount of cents. both x and y should be integers and both of them should be positive or 0. Also y must be lower than 100, and x cant be bigger than d. Also if x = d, then it must happen that y ≤ c. The return value f(x,y) is a pair (a,b) where a and b satisfies the same conditions than the ordered pair (x,y) (the change cant be higher than the amount paid). a represents the amount of dollars that has to be returned and b the amount of cents.

Now, lets go to the formula. The formula should depend on wether y is higher than d or not, if that is the case, then after substracting x from d, we need to substract one more and add 100 cents to c-y (because we cant be given negative cents)

f(x,y) = \left \{ {(d-x,c-y) \, \, {y \, \leq c} \atop (d-x-1, 100+c-y) \, \, {y \, > \, c}} \right.

8 0
3 years ago
Can I Please have some help with this question. 30 Points!!!
zavuch27 [327]

Answer:

x=14

Step-by-step explanation:

8 0
4 years ago
744 ÷ 40 in long division
wariber [46]
18.5 would be the answer and here’s my work

7 0
3 years ago
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