Given that a binomial is multiplied by a trinomial.
A binomial means containing two terms normally
x+a
Trinomial is containing 3 terms may be
ax^2+bx+c
When we multiply we can get degree 3 also as shown above.
Hence the statement is false.
When a binomial is multiplied by a trinomial getting a product of degree 5 is only occasional and not always.
Answer:
Step-by-step explanation:
Set up two equations with the information given-- and things you know from experience: a penny is worth 1 cent and a nickel is worth 5 cents. $ 2.38 is 238 cents (so you can eliminate decimals for now)
Put those values into an equation about the total value:
p + 5n = 238
and you know the total number of coins is 66.
p + n = 66
get a value for p by "solving" (subtract n from both sides)
p = 66-n
Substitute that value for p in the first equation. Then solve.
(66 -n) + 5n = 238
4n = 238-66 Then isolate n by dividing both sides by 4
n = 172/4
n = 43 Substitute that in the second equation, then solve for p
p + 43 = 66 p = 66 - 43
p = 23
So Chuck has 23 pennies and 43 nickels
Answer:
None will .
Step-by-step explanation:
103 × 0.43 = 44.29
101 × 0.43 = 43.43
104 × 0.43 = 44.72
102 × 0.43 = 48.86
The number of additional sandwiches is 15.
If we multiply 75 sandwiches by 0.2 (20%), then we get 15, which would be the number of sandwiches needed to be sold to meet the sales goal.
Hope this helped.
