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Alexeev081 [22]
3 years ago
8

Hot dogs come in packages of 10. Rolls come in packages of 8. What is the least number of packages of each you have to buy to ha

ve the same number of hot dogs and rolls?
pz hurry
Mathematics
2 answers:
Eddi Din [679]3 years ago
8 0

Answer:

4 packages of hot dogs and 5 packages of rolls

Step-by-step explanation:

10 and 8 have the least common multiple of 40.

10*4=40

8*5=40

Therefore you would need to buy 4 packages of hot dogs and 5 packages of rolls.

saul85 [17]3 years ago
7 0

Hello there,

Hot dogs come in packages of 10. Rolls come in packages of 8. What is the least number of packages of each you have to buy to have the same number of hot dogs and rolls?

Answer: 4 packages of hot dogs and 5 packages of rolls


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2 Doctors is _______________% of 25 Doctors what is it.
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Step-by-step explanation:

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I need help fast geometry is impossible
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  • D. 8

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Find the value of k so that 48x-ky=11 and (k+2)x+16y=-19 are perpendicular lines.
Rufina [12.5K]

Answer: k = -1 +/- √769

<u>Step-by-step explanation:</u>

48x - ky = 11

<u>-48x        </u>  <u> -48x</u>

         -ky = -48x + 11

         \frac{-ky}{-k} = \frac{-48x}{-k} + \frac{11}{-k}    

           y =\frac{48x}{k} - \frac{11}{k}

Slope: \frac{48}{k}

*************************************************************************

 (k + 2)x + 16y = -19

<u>- (k + 2)x          </u>   -<u>(k + 2)x </u>

                 16y = -(k + 2)x - 19

                  \frac{16y}{16} = -\frac{(k + 2)x}{16} - \frac{19}{16}

                  y = -\frac{(k + 2)x}{16} - \frac{19}{16}

Slope: -\frac{(k + 2)}{16}

**********************************************************************************

\frac{48}{k} and -\frac{(k + 2)}{16} are perpendicular so they have opposite signs and are reciprocals of each other.  When multiplied by its reciprocal, their product equals -1.

-\frac{(k + 2)}{16} *  \frac{k}{48} = -1

\frac{(k + 2)k}{16(48)} = 1

Cross multiply, then solve for the variable.

(k + 2)(k) = 16(48)

k² + 2k - 768 = 0

Use quadratic formula to solve:

k = -1 +/- √769



5 0
3 years ago
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