Solve.A triangle drawn on a map has sides of lengths 8.0 cm, 11 cm, and 13 cm. The shortest of the corresponding real-life distances is 97 km. Find the longest of the real-life distances. Round to the nearest unit.

A. 133 km
B. 158 km
C. 60 km
D. 115 km


Answer: B

Mathematics

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Write the indicated statement. Use De Morgan's Laws if necessary.If I pass, I'll party.Contrapositive

A. I'll party if I pass. B. If I don't pass, I won't party. C. If I party, then I passed. D. If I don't party, I didn't pass.

Mathematics

Solve the problem and write the answer using scientific notation.Assume that the volume of the earth is 5 × 1014 cubic meters and the volume of a bacterium is  cubic meters. If the earth could be filled with bacteria, how many would it contain?

A. 5.0 × 10-31 bacteria B. 2.0 × 10-30 bacteria C. 2.0 × 1030 bacteria D. 5.0 × 1031 bacteria

Mathematics

Evaluate the expression.(-7)2

A. -14 B. -49 C. 14 D. 49

Mathematics

Provide an appropriate response.Two racquetball clubs are in competition in attracting new members. Advertising campaigns are being contemplated by both clubs which emphasize either beginning, intermediate, or advanced player tournaments among members. After careful research, the following results were found: Racketball Club B Racketball Club A  Thus, if beginner tournaments are featured by both clubs, Club A expects to attract 25% of the new members and Club B expects to

attract 75% of the new members, etc. Find the value of the game. A. 65% B. 85% C. 45% D. 55%

Mathematics