Answer:
The standard ticket price was $12.
Step-by-step explanation:
Let’s denote 
the normal ticket price, which would total
if she had purchased tickets for that amount.
However, since Holly received a $4 discount on each ticket, her cost for one ticket became
and with 23 tickets, her total cost was
amounting to $184; thus, we conclude
we will solve this equation as follows:
Therefore, the regular price amounted to $12.
Assuming that NO equals NP, we can set up the equation 17 = 5x - 6. To find x, we add 6 to both sides, resulting in 23 = 5x. I'm not sure if the answer should be in decimal form, but dividing 23 by 5 gives 4.6. Therefore, x equals 4.6. Substituting this back, we find NO = 17 and NP = 17, which I believe is the solution to the problem. Please let me know if this is correct.
To find the GCF of 24 and 30 for necklace creation:
24: 2 x 2 x 2 x 3 30: 2 x 3 x 5 GCF: 6
What remains (in bold)? indicates how many beads are included in each of the 6 necklaces.
4 jade and 5 teak beads
Conclusion: 6 necklaces, with 4 jade and 5 teak beads each.
Answer:
Step-by-step explanation:
Let c denote the total number of children present at the concert.
Let a indicate the total number of adults who attended the concert.
During one concert, every adult accompanied 4 children, while 10 children came unaccompanied. Therefore, the equation representing the children is
c = 4a + 10
The prices for tickets were set at $5 for each child and $8 for every adult. The overall revenue from ticket sales amounted to $1730. This generates the equation
5c + 8a = 1730
Consequently, the set of equations to find the number of children, c, and adults, a, that were present at the concert is
c = 4a + 10
5c + 8a = 1730
