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Travka [436]
3 years ago
11

Find the LCM and solve, it's very very urgent. ​

Mathematics
1 answer:
xeze [42]3 years ago
7 0

Answers:

<h3>1. 1050</h3><h3>2. 1200</h3><h3>3. 1200</h3><h3>4. 3360</h3><h3>5. 1080</h3><h3>6. 480</h3>

please see the attached picture for full solution..

Hope it helps....

Good luck on your assignment...

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Translate the sentence into an equation. Four times the difference of a number and 5 is 24.
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4\ times\to4\times\\difference\ of\ a\ number\ "c"\ and\ 5\to c-5\\is\ equal\ 24\to=24\\\\4\times(c-5)=24\\\\Answer:\boxed{a.}
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4 years ago
In a radical expression is -x always equalled to it's absolute value?
Bond [772]
I believe so because in order to solve for x, you don't want it to be a negative number. 
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3 years ago
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6 + {1 + [−(3 + 5) − 8] + 2} + 10 pleasee!!!
Harrizon [31]

6 + (1 + ( - (3 + 5) - 8) + 2 \\ 6 + (1 + 2 - 8) + 2 + 10 \\ 6 + ( - 5) + 2 + 10 \\ 6 - 5 + 2 + 10 \\  \\  = 13

<h2>Final Answer: 13</h2>

Step By Step Explanation:

  • Calculate: Calculate the sum
  • Calculate: Calculate the sum or difference
  • Remove the parentheses: When there is a + in front of an expression in parentheses, the expression remains the same
  • Calculate: Calculate the sum or difference

<h3>☆彡Hanna</h3>
3 0
3 years ago
Brian, a landscape architect, submitted a bid on each of three home landscaping projects. He estimates that the probabilities of
lesantik [10]

Answer:

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b:  0.42, or 42% chance he wins 2

Step-by-step explanation:

P(win A) = 0.8

P(lose A) = 0.2

P(win B) = 0.5

P(lose B) = 0.5

P(win C) = 0.2

P(lose C) = 0.8

The situations are independent, so we multiply probabilities together.

To win all 3:  P(win A)*P(win B)*P(win C) = 0.8*0.5*.02 = 0.08

To win 2 of the 3 there are 3 ways to do this.  We add up the probabilities of the 3 situations...

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P(lose A)*P(win B)*P(win C) = 0.2*0.5*.02 = 0.02

0.32 + 0.08 + 0.02 = 0.42

5 0
3 years ago
Three multiplied by two plus four times nine divided by three
lys-0071 [83]
A=14
(3*2)+(4*9)/3 do the parentheses first then add then divide
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3 years ago
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