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Amiraneli [1.4K]
3 years ago
14

Which equation has two real solutions? A. x^2-4=0 B. x-4=0 C. x^2-4=0 D. x+4=0

Mathematics
1 answer:
a_sh-v [17]3 years ago
7 0

Answer:

A and C (they are same equation)

x^2-4=0

x^2=4

x can be 2 and -2

2^2=4

-2^2=4

Step-by-step explanation:

prove

b.

x-4=0

X=4 (one solution)

d.

x+4=0

X=-4 (one solution)

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<h3>The options A),B) and E) are correct</h3><h3>A) The given expression p-\frac{2}{3}p is equivalent to \frac{p}{3}</h3><h3>B) The given expression \frac{p}{3} is equivalent to \frac{p}{3}</h3><h3>E) The given expression \frac{3p}{9} is equivalent to \frac{p}{3}</h3>

Step-by-step explanation:

Given expression is \frac{p}{3}

<h3>To find the equivalent expressions to the given expression :</h3>

A) p-\frac{2}{3}p

Solving the expression p-\frac{2}{3}p

p-\frac{2}{3}p=\frac{p(3)-2p}{3}

=\frac{3p-2p}{3}

=\frac{p}{3}

<h3>∴ p-\frac{2}{3}p=\frac{p}{3}</h3><h3>∴ The given expression p-\frac{2}{3}p is equivalent to \frac{p}{3}</h3>

B) \frac{p}{3}

<h3>∴ The given expression \frac{p}{3} is equivalent to \frac{p}{3}</h3>

E) \frac{3p}{9}

Solving it we get

∴ \frac{3p}{9}=\frac{p}{3}

<h3>∴ The given expression \frac{3p}{9} is equivalent to \frac{p}{3}</h3><h3>  ∴ options A),B) and E) are correct</h3>
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