-3x + 6y + 5 = -7
<u> -5 -5</u>
-3x + 6y = -12
-3x + 3x + 6y = -12 + 3x
<u>6y</u> = <u>-12 + 3x</u>
6 6
y = -2 + 1/2x
-3x + 6(-2 + 1/2x) = -12
-3x - 12 + 3x = -12
-3x + 3x - 12 = -12
0x - 12 = -12
<u> +12 +12</u>
<u>0x</u> = <u>0</u>
0 0
x = 0
-3(0) + 6y = -12
0 + 6y = -12
<u>+0 +0</u>
<u>6y</u> = <u>-12</u>
6 6
y = -2
(x, y) = (0, -2)
Answer:
Sitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOM
Step-by-step explanation:
Sitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :) BOOM BOOM BOOM BOOMSitting pretty in the prime of light. I'm so tasty if the price is right :)
Answer:
Step-by-step explanation:
Given
Required
The total numbe of candy is:
This probability is calculated as:
For each, we have:
Take LCM
! Means starting from that number multiply by every number down to 1.
5!= 5•4•3•2•1 = 20•6=120
2!= 2•1=2
120+2=122 :)
Answer:
<em>When 60 beats are heard, Tom hits 15 snare drums, Sam hits 6 kettle drums, and Matt hits 5 bass drums.</em>
Step-by-step explanation:
The Least Common Multiple ( LCM )
The LCM of two integers a,b is the smallest positive integer that is evenly divisible by both a and b.
For example:
LCM(20,8)=40
LCM(35,18)=630
Since Tom, Sam, and Matt are counting drum beats at their own frequency, we must find the least common multiple of all their beats frequency.
Find the LCM of 4,10,12. Follow this procedure:
List prime factorization of all the numbers:
4 = 2*2
10 = 2*5
12 = 2*2*3
Multiply all the factors the greatest times they occur:
LCM=2*2*3*5=60
Thus, when 60 beats are heard, Tom hits 15 snare drums, Sam hits 6 kettle drums, and Matt hits 5 bass drums.
