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tamaranim1 [39]
3 years ago
9

How to work and get answer for (x-2) (x-6)

Mathematics
1 answer:
guapka [62]3 years ago
7 0
I'm not sure if your multiply or what so i will tell you the ways You have to combine like terms if you are multiplying and you should get
x^2-8x+12
If you are simplifying you have to Expand the polynomial using the FOIL method and you should also get
x^2 -8x+12 
Hope this helped please give brainliest.
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Answer:

a=0, b=16, of the pair (0,16)

Step-by-step explanation:

You want to prove the following: There are real numbers a and b such that \sqrt{a+b}=\sqrt{a}+\sqrt{b}

So, to prove this, it is enough to find a pair (a,b) of real numbers for which the equation holds true. There are infinite of such pairs, but one example is (0,16). Indeed:

\sqrt{a+b}=\sqrt{0+16}=\sqrt{16}=4=0+4=\sqrt{0}+\sqrt{16}=\sqrt{a}+\sqrt{b}

In fact, (0,m) or (n,0) ara valid pairs, for nonnegative numbers m,n. Even more is true; these are the only pairs which satisfy the equation.

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4 years ago
The gas tank in Michael's car can hold 18.0 gallons. If the tank currently contains 5.5 gallons, what fraction of the tank is fu
trapecia [35]
50/100= 1/2 hope that helped
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3 years ago
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Find f(3) and f'(3), assuming that the tangent line to y=f(x) at a=3 has the equation y=5x+2
Elena L [17]
y=5x+2=5x-15+15+2=5(x-3)+17\implies y-17=5(x-3)

The tangent line to f(x) at x=c, given the slope f'(c) at x=c, is

y-f(c)=f'(c)(x-c)

In this case, c=3. Matching this with the equation above, you find that f(c)=17 and f'(c)=5.
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3 years ago
Bella borrowed some money from her friend in order to help buy a new video game system. Bella agreed to pay back her friend $10
AVprozaik [17]

Answer:

L(t)=-10t+160

Step-by-step explanation:

<u>Linear equations </u>

Some situations can be easily modeled as a linear function. If L and t have a relation modeled by the equation of a line, then

L(t)=mt+b

Where m is the slope or rate of change of the line, and b is the y-intercept.  

Bella will pay her friend back $10 per week. It gives us how fast the payments will be done over time. The conditions of the problem tell us that when time grows, Bella will own less to her friend. That gives us a negative rate of change, i.e. m=-10

If L(t) is the amount Bella owes her friend after t weeks, we have.

L(t)=-10t+b

We need to determine the value of b. It will be done by using the condition stated in the question: after 9 weeks, Bella still owed her friend $70. It means that

L(9)=70=-10(9)+b

b=70+90=160

\boxed{L(t)=-10t+160}

4 0
4 years ago
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