48 ÷ (-6)
48 ÷ 6
-48 ÷ (-6)
Answer:
its 48 ÷ 6 and -48 ÷ (-6)
Step-by-step explanation:
Trust me its correct
Answer:
76
Step-by-step explanation:
76 is correct. "All together" indicates addition.
Answer:
First question:
The graph of has a vertical asymptote at x = and a horizontal asymptote at y =
Second question:
The graph of equation has a horizontal asymptote at y = -3 ⇒ C
Step-by-step explanation:
The vertical asymptotes will occur at the values of x for which make the denominator is equal to zero
The horizontal asymptotes will occur if:
First question:
∵
- To find the vertical asymptote equate the denominator by 0
to find the value of x
∵ The denominator is 2 - 3x
∴ 2 - 3x = 0
- Add 3x to both sides
∴ 2 = 3x
- Divide both sides by 3
∴ = x
∴ The graph has a vertical asymptote at x =
To find the horizontal asymptote look at the highest degree of x in both numerator and denominator
∵ The denominator and the numerator has the same degree of x
- Divide the coefficient of x of the numerator and denominator
∵ The coefficient of x in the numerator is -2
∵ The coefficient of x in the denominator is -3
∵ -2 ÷ -3 =
∴ The graph has a horizontal asymptote at y =
The graph of has a vertical asymptote at x = and a horizontal asymptote at y =
Second question:
The graph has a horizontal asymptote at y = -3
means the numerator and the denominator has same highest degree and the coefficient of the highest degree in the numerator divided by the coefficient of the highest degree in the denominator equal to -3
∵ In answer A the quotient is 1 because x up and down have
coefficient 1
∵ In answer B the quotient is because the coefficient of x
up is 1 and down is -3
∵ In answer D the quotient is -1 because the coefficient of x
up is 3 and down is -3
∵ In answer C the quotient is -3 because the coefficient of x up
is -3 and down is 1
∴ The graph of equation has a horizontal asymptote at y = -3
Answer:
I'm pretty sure it's:
5x5x5x5x5x5x5x5x5 x 2x2
q is true
Is q p true or false?
The q p will be false if p is false and q is true after applying the conditional statement operation.
A conditional statement with the antecedent and effect reversed is known as a converse statement.
It is given that:
The two conditional statements are p and q:
p is false
q is true
"p q" represents symbolically "If p then q," where p stands for the hypothesis and q for the conclusion.
If p is false and q is true then q p will be false.
Thus, the q p will be false if p is false and q is true after applying the conditional statement operation.
Learn more about the converse of a statement here:
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