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Volgvan
3 years ago
5

Apply the distributive property to factor out the greatest common factor of 16 +36

Mathematics
1 answer:
natta225 [31]3 years ago
4 0
4(4+9) because the GCF of the 2 numbers is 4
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For the polynomial 6xy2 – 5x2y? + 9x2 to be a trinomial with a degree of 3 after it has been fully simplified, the missing expon
Karolina [17]

Consider the polynomial 6xy^2-5x^2y^?+9x^2.

For this polynomial to be trinomial with a degree of 3. We have to identify the missing exponent of the 'y' term.

Let the missing exponent of the 'y' term be 0

So, the polynomial will be 6xy^2-5x^2y^0+9x^2

= 6xy^2-5x^2+9x^2

= 6xy^2+4x^2 which is not a trinomial, which is a binomial.

So, the missing exponent of 'y' can'not be zero.

Let the missing exponent of the 'y' term be 2

So, the polynomial will be 6xy^2-5x^2y^2+9x^2

= 6xy^2-5x^2y^2+9x^2

= 6xy^2-5x^2y^2+9x^2 which is a trinomial of degree 4.

So, the missing exponent of 'y' can'not be '2'.

If we will take the missing exponent of 'y' more than 2, than the degree of the given polynomial will not be 3 anymore.

Let the missing exponent of the 'y' term be 1

So, the polynomial will be 6xy^2-5x^2y^1+9x^2

= 6xy^2-5x^2y+9x^2

= 6xy^2+4x^2 which is a trinomial of degree 3

So, the missing exponent of 'y' is 1.

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4 years ago
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An athlete eats 0.4 kg of protein per week while training. How much protein will she eat during 7 weeks of training? write the a
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She will eat 2800 grams of protein.
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3 years ago
Find the zero of polynomial 7x+5
boyakko [2]

Answer:

x=-5/7

Step-by-step explanation:

we have

f(x)=7x+5 ----> The degree of this polynomial is 1 (linear equation)

Remember that

The zero of the polynomial is the value of x when the value of f(x) is zero

so

For f(x)=0

0=7x+5

solve for x

x=-5/7 ----> the zero of the polynomial or x-intercept

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3 years ago
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Mnenie [13.5K]

Answer:

weather

we

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Step-by-step explanation:

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I really do not understand this question hope my answer is correct

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3 years ago
I need help on my math hw please and thanks!!
jarptica [38.1K]
Attached solutions and work.

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