Answer: 1 solution at (2.8, 7)
Answer:
All real numbers
Step-by-step explanation:
Take 2y=10x-14 and divide both sides by 2. Once you do that, you get y=5x-7. Use substitution and plug that into 5x-y=7. You get 5x-(5x-7)=7 which eventually simplifies to 7=7 which shows that you can plug in an infinite number of solutions so the answer is all real numbers.
Answer:
Three points determine a plane.
:)
Answer:
Three
Step-by-step explanation:
Answer:
Not telling you the answer that just the steps, that would be cheating.
Step-by-step explanation:
1. Mulitply 1000 by the fraction.
2. Simplify it(the numbers 1000 and 2 to 500 and 1)
3. Then divide the exponents(you know this I taught you:)
4. You then will get your answer! (hint: it has a negative exponent :)
5. Please try not to use Brainly next time, try it yourself:) or I may take points off, ask me next time.
When x ≠ 0, the expression x²/2x⁵ × 1000 simplifies to 500/x³. This is obtained by simplifying the fraction and then multiplying by 1000.
To simplify the expression (x²/2x⁵) × 1000, we can start by simplifying the fraction within the parentheses.
First, let's deal with the fraction x²/2x⁵. We can simplify it by using the rule of exponents, which states that x^m/x^n = x^(m-n) when dividing with the same base. In this case, we have x²/2x⁵, so:
x²/2x⁵ = (x²)/(2x⁵) = (x²/x⁵) * (1/2) = x^(2-5) * (1/2) = x^(-3) * (1/2).
Now, we have the fraction x^(-3) * (1/2). To simplify this further, we can rewrite x^(-3) as 1/x^3. Therefore, the expression becomes:
(1/x^3) * (1/2) = 1/(2x³).
Now that we've simplified the fraction within the parentheses, we can multiply it by 1000:
(1/(2x³)) * 1000 = 1000/(2x³) = 500/x³.
So, the expression x²/2x⁵ × 1000 simplifies to 500/x³ when x ≠ 0.
Learn more about expression here:
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prove:2(AM) = AB
a) AM+AM=AB
b) AM=AB-MB
c) AB=AM+MB
d) M (A+B)=AB
1/5
5
16
Answer:
5
Step-by-step explanation:
Answer:
4 lobsters a day
Step-by-step explanation:
28 / 7 = 4
Work Shown
f(x) = 3x-5
f(4) = 3*4-5
f(4) = 12-5
f(4) = 7
We can then replace f(4) with 7 to go from g[ f(4) ] to g(7)
g(x) = 2 - x^2
g(7) = 2 - 7^2
g(7) = 2 - 49
g(7) = -47