Using a ratio table to determine the number of miles that Ronney could bike in 6 days as <u>285 miles</u> is as follows:
<h3>Ratio Table:</h3>
Day Miles Biked
Day One 47.5
Day Two 95.0
Day Three 142.5
Day Four 190.0
Day Five 237.5
Day Six 285.0
<h3>What is a ratio table?</h3>
A ratio table is a structured list of equivalent (equal value) ratios that explain the relationship between the ratios and the numbers.
<h3>Data and Calculations:</h3>
Day Miles Biked
Day One 47.5 (190/4)
Day Two 95.0 (190/4 x 2)
Day Three 142.5 (190/4 x 3)
Day Four 190.0 (190/4 x 4)
Day Five 237.5 (190/4 x 5)
Day Six 285.0 (190/4 x 6)
Thus, in six days, Ronney biked <u>285 miles</u> based on the ratio table.
Learn more about ratio tables at brainly.com/question/27817533
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Answer: 57
Step-by-step explanation:
28 1/2 / 1/2
make 28 and 1/2 into 57/2
so now 57/2 divided by 1/2
the same as 57/2 times 2/1
multiply straight across
(57)(2)/(2)(1)
114/2
57
F(x) = -4x^7 +x^3 -x^2 +5
a) It is a degree 7 polynomial, so will have 7 zeros (some may be repeated).
b) has 3 sign changes, so 1 or 3 positive real zeros. If odd powers have their signs reversed, the signs are changed to +--+, so there are 2 sign changes. There will be 0 or 2 negative real zeros.
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There is actually 1 positive real zero and 0 negative real zeros. This means there are 3 conjugate pairs of complex zeros.
Synthetic division work with the coefficient of the given polynomial expression
We have
-15 -16 84 -17 -9 -15
and the divisor is:
x - ⁸/₅ = 0
x = ⁸/₅
Refer to the diagram below for the steps of synthetic division
Start by multiplying the first coefficient by the divisor, write the answer under the second coefficient, and then add the two values.
Repeat the steps until we use up all the remaining coefficients
The final values are the coefficients of the quotient and the last value is the reminder
Combining like terms is pretty simple. First, you would identify which terms are similar to what terms. For example, you can't combine two terms that aren't similar like 2x and 3y. It would have to be 2x and 3x to combine. Next, be sure to add/multiply/subtract/divide/etc. the terms. For example, if you had the problem 2x + 4x + 3y, you would combine the "x" terms and the resultant problem would be 6x + 3y. Hope this helped :)