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lukranit [14]
2 years ago
12

Which of the following best describes a reason why England wanted to establish colonies in North America?

Social Studies
2 answers:
allsm [11]2 years ago
8 0

Answer:

the answer is D ;)

Explanation:

Alex Ar [27]2 years ago
4 0
The reason why England wanted to establish colonies in North America were numerous. It surely was because of their rivalry with Spain (who at the time already had established many colonies and benefited because of that immensely) but it was also because they were rivals (not openly) with France as well, having colonies for that reason would give them an advantage. What is also true is that by establishing new colonies, they could gain new materials such as crops, but more importantly wood and other possible precious metals.

So in essence, A, B, and also D could be considered correct here in my opinion. With D perhaps being most likely. 
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3 years ago
Dividing the polynomial P(x) by x + 3 yields a quotient Q(x) and a remainder of 7. If Q(3)=1, find P (3) and P(-3).
kondor19780726 [428]

1. The value of the polynomial P(3) obtained is 16

2. The value of the polynomial P(–3) obtained is 7

<h3>Remainder theorem</h3>

If F(x) is a polynomial and it is divided by C

to give Q and a remainder of D

Then,

Polynomial = (Quotient × divisor) + remainder

F(x) = (Q × C ) + D

Where

F(x) is the polynomial

Q is the quotient

C is the divisor

D is the remainder

<h3>1. How to determine the value of P(3)</h3>
  • Divisor = x + 3
  • x = 3
  • Quotient [Q(x)] = 1
  • Remainder = 7
  • Polynomial [P(3)] =?

Polynomial = (Quotient × divisor) + remainder

P(x) = [Q(x) × (x + 3)] + 7

P(3)= [Q(3) × (x + 3)] + 7

P(3) = [1 × (3 × 3)] + 7

P(3) = 9 + 7

P(3) = 16

<h3>2. How to determine the value of P(–3)</h3>
  • Divisor = x + 3
  • x = –3
  • Remainder = 7
  • Polynomial [P(–3)] =?

Polynomial = (Quotient × divisor) + remainder

P(x) = [Q(x) × (x + 3)] + 7

P(–3)= [Q(–3) × (–3 + 3)] + 7

P(–3) = [Q(–3) × 0] + 7

P(–3) = 0 + 7

P(–3) = 7

Learn more about polynomial:

brainly.com/question/16965629

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2 years ago
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