what describes an equation that has a solution set of "all real numbers"

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12-10-2020
Mathematics

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what describes an equation that has a solution set of "all real numbers"

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All of the following expressions have a value between 0 and 1, excepta. \frac{(-3^{7})}{(-3)^9}b. 4^{-10}× 4^{6}c. \frac{(8^3)^3}{8^{-4}} d. ( \frac{2}{5} ^{8})

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All of the following expressions have a value between 0 and 1, excepta. \frac{(-3^{7})}{(-3)^9}b. 4^{-10}× 4^{6}c. \frac{(8^3)^3}{8^{-4}} d. ( \frac{2}{5} ^{8})

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find the circumference of a circle whose radius is 15.4cm

Brasingtonmariah27 Brasingtonmariah27 · Answer 1 · 2020-10-12T22:21:26+02:00

Brasingtonmariah27 Brasingtonmariah27

12-10-2020

Answer:

Any value you choose for x will make the equation a TRUE statement. This type of equation is called an identity, and the solution set is all real numbers.

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moejojojo moejojojo · Answer 2 · 2020-10-12T22:22:42+02:00

moejojojo moejojojo

12-10-2020

Answer:

an equation where both sides of the equal side are the same number

example:

2n+3=2n+3

simplify that down and get

0=0

this is a true statement, 0 does equal 0, so the solution is all real numbers

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