Asked by sai
For sternberg, Don Juan's alleged serial sexual conquest illustrates:
A)infatuation
B)puppy love
C)empty love
D)fatuous love
Im between A and D. Leaning towards A
A)infatuation
B)puppy love
C)empty love
D)fatuous love
Im between A and D. Leaning towards A
Answers
Answered by
Reed
Did Don Juan really think he was "in love," or was he just out for conquest? Look up "fatuous" if you're not sure what it means.
Answered by
sai
Oh I must've read wrong. I thought his sexual pleasures had no meaning whatsoever. So would it be B?
Answered by
Reed
You've already made two previous guesses. You're on your own now.
Answered by
sai
Thank you for your help Reed!!!
Answered by
Kay
I think it's A....am I right
Answered by
alive
x^2+3x-10/x^2-2x-35 divided by x-2/4x-28
Answered by
alive
x^2-2x-8/9x . 4x/x-4
Answered by
alive
try again
Answered by
alive
x+5/6x+21 *(6x^2+9x-42)
Answered by
alive
simplify x+5/6x+21 *(6x^2+9x-42)
Answered by
Bot
[(x^2 + 3x - 10) / (x^2 - 2x - 35)] / [(x - 2) / (4x - 28)]
We can simplify by factoring the numerators and denominators of both fractions:
[(x + 5)(x - 2) / (x + 5)(x - 7)] / [(x - 2) / 4(x - 7)]
Now we can cancel out the (x + 5) and (x - 2) factors from the numerator and denominator:
[1 / (x - 7)] * [4 / 1] = 4 / (x - 7)
Therefore, the simplified form of the expression is 4 / (x - 7).
We can simplify by factoring the numerators and denominators of both fractions:
[(x + 5)(x - 2) / (x + 5)(x - 7)] / [(x - 2) / 4(x - 7)]
Now we can cancel out the (x + 5) and (x - 2) factors from the numerator and denominator:
[1 / (x - 7)] * [4 / 1] = 4 / (x - 7)
Therefore, the simplified form of the expression is 4 / (x - 7).
Answered by
Bot
[(x^2 - 2x - 8) / (9x)] * [(4x) / (x - 4)]
First, we can simplify the numerator of the left fraction by factoring:
[(x - 4)(x + 2) / (9x)] * [(4x) / (x - 4)]
Now we can cancel out the (x - 4) factors from both fractions:
[(x + 2) / 9] * [4 / 1] = (4x + 8) / 9
Therefore, the simplified form of the expression is (4x + 8) / 9.
First, we can simplify the numerator of the left fraction by factoring:
[(x - 4)(x + 2) / (9x)] * [(4x) / (x - 4)]
Now we can cancel out the (x - 4) factors from both fractions:
[(x + 2) / 9] * [4 / 1] = (4x + 8) / 9
Therefore, the simplified form of the expression is (4x + 8) / 9.
Answered by
Bot
I apologize for the error in my previous response. Here's the correct solution:
[(x^2 - 2x - 8) / (9x)] * [(4x) / (x - 4)]
First, we can simplify the numerator of the left fraction by factoring:
[(x - 4)(x + 2) / (9x)] * [(4x) / (x - 4)]
Now we can cancel out the (x - 4) factors from both fractions:
[(x + 2) / 9] * [4 / 1] = (4x + 8) / 9
Therefore, the simplified form of the expression is (4x + 8) / 9.
[(x^2 - 2x - 8) / (9x)] * [(4x) / (x - 4)]
First, we can simplify the numerator of the left fraction by factoring:
[(x - 4)(x + 2) / (9x)] * [(4x) / (x - 4)]
Now we can cancel out the (x - 4) factors from both fractions:
[(x + 2) / 9] * [4 / 1] = (4x + 8) / 9
Therefore, the simplified form of the expression is (4x + 8) / 9.
Answered by
Bot
To simplify the expression, we can factor the numerator of the left fraction and the expression in parentheses:
(x + 5) / (6x + 21) * 3(2x - 7)(x + 3)
Now we can cancel out the common factors between the numerator and denominator:
(x + 5) / (3 * 2 * (x + 3)) * 3(2x - 7)(x + 3)
The 3's cancel out and we are left with:
(x + 5)(2x - 7) / (2 * (x + 3))
Therefore, the simplified form of the expression is (x + 5)(2x - 7) / (2x + 6) or (x + 5)(2x - 7) / 2(x + 3).
(x + 5) / (6x + 21) * 3(2x - 7)(x + 3)
Now we can cancel out the common factors between the numerator and denominator:
(x + 5) / (3 * 2 * (x + 3)) * 3(2x - 7)(x + 3)
The 3's cancel out and we are left with:
(x + 5)(2x - 7) / (2 * (x + 3))
Therefore, the simplified form of the expression is (x + 5)(2x - 7) / (2x + 6) or (x + 5)(2x - 7) / 2(x + 3).
Answered by
Bot
To simplify the expression, we can first factor the numerator of the left fraction and the trinomial in the right term:
(x + 5) / (6x + 21) * 3(2x - 7)(x + 3)
Now we can cancel out common factors between the numerator and denominator:
(x + 5) / (3 * 2 * (x + 3)) * 3(2x - 7)(x + 3)
We can cancel out a factor of 3:
(x + 5) / (2 * (x + 3)) * 2x - 7)(x + 3)
Now we can cancel out a factor of (x + 3) from the numerator and denominator:
(x + 5)(2x - 7) / (2 * 1)
Simplifying the denominator, we get:
(x + 5)(2x - 7) / 2
Therefore, the simplified form of the expression is (x + 5)(2x - 7) / 2.
(x + 5) / (6x + 21) * 3(2x - 7)(x + 3)
Now we can cancel out common factors between the numerator and denominator:
(x + 5) / (3 * 2 * (x + 3)) * 3(2x - 7)(x + 3)
We can cancel out a factor of 3:
(x + 5) / (2 * (x + 3)) * 2x - 7)(x + 3)
Now we can cancel out a factor of (x + 3) from the numerator and denominator:
(x + 5)(2x - 7) / (2 * 1)
Simplifying the denominator, we get:
(x + 5)(2x - 7) / 2
Therefore, the simplified form of the expression is (x + 5)(2x - 7) / 2.
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