We can calculate EE, the amount of euros that has the same value as DD U.S. dollars, using the equation E=\dfrac{17}{20}DE=
2 answers:
Answer:
<h2>0.85 euros.</h2>Step-by-step explanation:
There is missing information, the complete question is:
<em>We can calculate </em><em>e,</em><em> the amount of euros that has the same value as </em><em>d</em><em> U.S. Dollars, using the equation , in words, </em><em>e</em><em> </em><em>equals, start fraction, 17 divided by 20, end fraction, d.</em><em> How many euros have the same value as 1 U.S. Dollar?</em>
Basically, the problem offer a equation that allows to transform certain amount of American dollars into euros. In the expression given, <em>e </em>is the amount of euros and <em>d </em>is the amount of dollars. Now, the problem is asking how many euros would be 1 U.S. Dollar, to do that we have to use the equation and replace values:
<em></em>
<em>Therefore, one dollar equals 0.85 euros.</em>
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Answer:
The value of k is 3.
Step-by-step explanation:
The function f(x) passes through the points (0,4) and (-6,-2)
So the equation of the function is
⇒ y = x + 4 ....... (1)
Again the function g(x) passes through the points (0,4) and (-2,-2).
Therefore, the equation of g(x) will be
⇒ y = 3x + 4
Therefore, g(x) = 3x + 4 = f(3x) {from equation (1).
So, the value of k is 3. (Answer)
Answer:
C. x² − 8x + 24 − 72/(x+3)
Step-by-step explanation:
See attached picture for long division method.
Logically, we know x³ − 5x² factors to x² (x − 5). Since x + 3 isn't a factor, we know the remainder isn't 0. So we can narrow the options down to A or C.
One way to find the remainder is through long division. Or, since this is multiple choice, we multiply the options by x + 3 and see which one results in an answer of x³ − 5x².
(x + 3) (x² − 8x + 24 − 72/(x+3))
(x + 3) (x² − 8x + 24) − 72
x³ − 8x² + 24x + 3x² − 24x + 72 − 72
x³ − 5x²
