Answer: Distance = 200 parsec
The Limit = 80 parsec to 320 parsec
Step-by-step explanation: Please find the attached file for the solution
Pls help me ASAP!!! Tickets for a concert cost $7.50 for students and $15 for adults. 150 ticket are sold, and $1612.50 is colle
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Let Jack's current point is 
After winning 3 consecutive games, the bonus point is given by
The score after 5% = 0.05 increase is
After winning 3 consecutive games, the bonus point is given by
The score after 5% = 0.05 increase is
Step-by-step explanation:
We are asked to write a system of equations using our given information.
Let x be number of small dogs and y be number of large dogs.
We have been given that paws at play made a total of $1,234 grooming 22 dogs, which means that number of small dogs and large dogs is 22. We can represent this information as:
We have been given that paws at play charges $43 to groom each small dog and $75 for each large dog. So the total grooming charges for grooming x small and y large dogs will be 43x+75y, that is equal to total charges for grooming $1234.
We can represent this information as:
Therefore, our desired system of equations is:
Answer:
ounces
Step-by-step explanation:
Since Ethan needs ounces of blue paint to make 1 batch of green paint, we can multiply the amount of blue paint needed by 5 to see how much blue paint he'll need for 5 batches of green paint.
This means he will need ounces of blue paint to make 5 batches of green paint.
Sum of standard form polynomials means adding the terms of same variable. The sum of the given polynomial in standard form is,
A polynomial equation is the equation in which the unknown variable is one and the highest power of the unknown variable is n.
Here, <em>n</em> is any real number.
In the polynomial equation the the terms are added or subtracted from each other only when the power of the variable is same.
Given information-
The first polynomial equations given in the problem is,
The second polynomial equations given in the problem is,
To find the sum of these two polynomials, add the two terms together as,
Let the result of the sum is . Thus,
Separate the similar power variable as,
Thus the sum of the given polynomial in standard form is,
Learn more about the polynomial equation here;