The local animal shelter throws a dog-themed party. humans, h, and dogs, d are both invited. the event space imposes two restrictions on the party: there can only be 120 dogs and humans combined, and, to keep things manageable, there must be 1 human to every 3 dogs. this situation can be represented by a system of two linear equations. one of these equations is given. write the second equation in the box. d/3=h

The required equation is

Step-by-step explanation:

Given : The local animal shelter throws a dog-themed party. Humans, h, and dogs, d are both invited. The event space imposes two restrictions on the party: there can only be 120 dogs and humans combined, and, to keep things manageable, there must be 1 human to every 3 dogs.

To find : Second equation from the situation?

Solution :

We have given,

'h' represent the humans,

'd' represent the dogs.

There must be 1 human to every 3 dogs.

So, One equation is (given)

According to question,

There can only be 120 dogs and humans combined.

i.e. The required equation is

Therefore, The event space imposes two restrictions on the party are

Equation 1 -

Equation 2 -

the equation cos(35) =a/25 can be used to find the length of bc what is the length of bc? round to the nearest tenth

step-by-step explanation: