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Concept explainers
Reading a Ballot Initiative. Consider the following ballot initiative, which appeared in the 2010 statewide elections in Oklahoma and was passed.
This measure... requires that each person appearing to vote present a document proving their identity. The document must meet the following requirements. lt must have the name and photograph of the voter. It must have been issued by the federal, state, or tribal government. It must have an expiration date that is after the date of the election. No expiration date would be required on certain identity cards issued to person 65 years of age or older. In lieu of such a document, voters could present voter identification cards issued by the County Election Board. A person who cannot or does not present the required identification may sign a sworn statement and cast provisional ballot.
a. According to the initiative, would a state driver's license allow a person to vote?
b. According to the initiative, would a (federal) Social Security card allow a person to vote?
c. Without a "document proving their identity," what options for voting do citizens have?
d. What documents are required to obtain a voter identification card?
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Chapter 1 Solutions
USING+UNDERSTANDING MATH.(LL)-W/MYMATH.
- Solve the equation. Write the smaller answer first. 2 (x-6)² = 36 x = Α x = Previous Page Next Pagearrow_forwardWrite a quadratic equation in factored form that has solutions of x = 2 and x = = -3/5 ○ a) (x-2)(5x + 3) = 0 ○ b) (x + 2)(3x-5) = 0 O c) (x + 2)(5x -3) = 0 ○ d) (x-2)(3x + 5) = 0arrow_forwardA vacant lot is being converted into a community garden. The garden and a walkway around its perimeter have an area of 690 square feet. Find the width of the walkway (x) if the garden measures 14 feet wide by 18 feet long. Write answer to 2 decimal places. (Write the number without units). Hint: add 2x to each of the garden dimensions of 14 x 18 feet to get the total area for the length multiplied by width.arrow_forward
- Solve the rational equation 14 1 + x-6 x x-7 x-7 ○ a) x = 1, x = 8 ○ b) x = 1 ○ c) x = 7 ○ d) x = 1, x = 7arrow_forwardSolve the absolute inequality | x + 5 > 3 ○ a) (-∞, -8] U[-2, ∞0) ☐ b) (-8, -2) c) (-2, ∞0) ○ d) (-∞, - 8) U(-2, ∞0)arrow_forward1) Listen Describe the error in the problem X 3 X x 3 - 2 = 25x = 0 25x 25 x = ±5arrow_forward
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