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frosja888 [35]
3 years ago
14

The segments shown below could shown a triangle. true of flase

Mathematics
1 answer:
Travka [436]3 years ago
6 0

Answer:

True

Step-by-step explanation:

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For which graph is the parent function y=x^2
mylen [45]

y = x²  is the parent function of a parabola opens up and has a vertex at (negative 1, negative 2)

<h3>What is the standard equation of a parabola ?</h3>

The standard equation of a parabola is given by

y =a(x-h)² +k

Vertex at h , k

It is given that It has to be chosen from the options that whose parent function is

y = x²

As the plot of the first option is done , which is shown in the figure ,

The parabola is given by

y = (x +1)² +2

and the parent function is y = x²

Therefore the Option 1 is the answer.

To know more about standard equation of a parabola

brainly.com/question/27915520

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1 year ago
Fill in the blanks:
Marizza181 [45]

Answer:

1. 9: 4

2. 3: 9

3. 2: 1.5

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2 years ago
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Step-by-step explanation:

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2 years ago
Consider the following conditional statement:
damaskus [11]

Answer:

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Step-by-step explanation:

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2 years ago
How can the logarithmic expression be rewritten? Select True or False for each statement.
olasank [31]

Answer:

1. log_3(cd)^4  = 4 log_3(c )+ log_3(d)  FALSE

2. \frac{2}{3} (ln(a) +ln(b)) =  ln(\sqrt[3]{a^2b^2} )  TRUE

3.ln(\frac{e^3}{f} )  = 3 ln(e) - ln (f)  TRUE

Step-by-step explanation:

Here, let us first state the logarithmic rules.

log (a) - log (b)  =log(\frac{a}{b} )\\log (ab)   = log a + log b\\log(a^m) = m \times log (a)

Now, here the given expressions are:

1. log_3(cd)^4  = 4 log_3(c )+ log_3(d)

The given statement is FALSE as:

log_3(cd)^4   = 4 log_3(cd)  = 4log_3(c) + 4log_3(d)

2. \frac{2}{3} (ln(a) +ln(b)) =  ln(\sqrt[3]{a^2b^2} )

\frac{2}{3} (ln(a) +ln(b))  =  \frac{2}{3} ln(ab)   =  ln(ab) ^\frac{2}{3}  \\= ln(\sqrt[3]{a^2b^2} )\\\implies\frac{2}{3} (ln(a) +ln(b)) =  ln(\sqrt[3]{a^2b^2} )

The given statement is TRUE .

3.ln(\frac{e^3}{f} )  = 3 ln(e) - ln (f)

The given statement is TRUE as:

ln(\frac{e^3}{f} )  =   ln(e^3) - ln (f)   =  3 ln(e) - ln (f)

5 0
3 years ago
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