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julia-pushkina [17]
4 years ago
14

Solve the following system of equations and show all work. y = 2x2 y = −3x −1

Mathematics
1 answer:
Ivahew [28]4 years ago
8 0
2*2 is 4, so y=4. Knowing this, the second equation is 4=-3x-1. Add 1 to each side to get 5=-3x, then divide each side by -3 to get x=-5/3
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Solve for n.<br><br> 11(n – 1) + 35 = 3n<br><br> n = –6<br> n = –3<br> n = 3<br> n = 6
RSB [31]
Solve for n
Simply both sides 11(n-1)+35=3n
Distribute (11)(n) + (11)(-1) + 35 = 3n
11n+-11+35=3n
Combine like terms (11n)+(-11+35)=3n
11n + 24 =3n
Subtract 3n from both sides
11n+24-3n=3n-3n
8n + 24 = 0
Subtract 24 from both sides
8n+24-24=0-24
8n = -24
Divide both sides by 8
8n = -24
8 8
n = -3
6 0
2 years ago
You invest $1,300 in an account with an annual interest rate of 2.5%, compounded monthly. How much money is in the account after
galben [10]
A=1,300×(1+0.025÷12)^(12×15)
A=1,890.75
5 0
4 years ago
Read 2 more answers
F(x)=ax+b/2 then f^-1 (x-1) =2x-5/2 find a and b​
krok68 [10]

From the given inverse function, we have

f^{-1}(x-1) = 2x - \dfrac52 \\\\ \implies f^{-1}(x) = f^{-1}((x+1)-1) = 2(x+1) - \dfrac52 = 2x-\dfrac12

By definition of inverse function,

f\left(f^{-1}(x)\right) = x

so that

f\left(2x-\dfrac12\right) = x

a\left(2x-\dfrac12\right) + \dfrac b2 = x

2ax - \dfrac a2 + \dfrac b2 = x

\implies\begin{cases}2a=1 \\\\ -\dfrac a2+\dfrac b2 = 0\end{cases}

\implies \boxed{a=\dfrac12}

\implies \dfrac b2 = \dfrac a2 \implies \boxed{b=\dfrac12}

8 0
2 years ago
How would you Simplify this???????????
Korvikt [17]
Lets solve this problem:(5x^2)(5x^2)^2


so first of all you would do the () first


so lets do the first one first. 5x^2 = 5*5 wich would equal 25


so the () by each other means multiply


so now its: 25*(5x^2)^2

5x^2= 5*5=25 

now its: 25*25^2

do 25^2 first: 25 * 25 =625

625*25

625*25=15,625 

your answer 15,625


3 0
3 years ago
Please select the best answer from the choices provided<br><br> T<br> F
bogdanovich [222]

Answer:

T.

Step-by-step explanation:

The ordered pair (-2,-1) can also be represented by (x,y). To check the inequality we can substitute the values into the given inequality.

y>-\sqrt{x+11+1}

-1>-\sqrt{-2+11+1}

-1>-\sqrt{10}

-1>-3.1622

After substituting the values, we then have a clear view that -1 is Greater than -3.1622.

8 0
4 years ago
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