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3 years ago

Is this relation a function?

Mathematics

1 answer:

Sliva [168]3 years ago

3 0

Answer:

True

Step-by-step explanation:

First two points are inverse of last two points, all points reflects each other over y = -x

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Hagrid deposited $4350 in a bank for five years at the simple interest rate of 0.65% how much interest will he earn ?how much mo

deff fn [24]

Answer:

He will have $4491.38 after 5 years

Step-by-step explanation:

Simple Interest = (Principal × rate × time)/100

SI = (4350 × 0.65 × 5)/100

SI = 141.375

Interest after 5 years = $141.38

The total money he will have after 5 years is

$4350 + $141.38

= $4491.38

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2 years ago

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First would be the red kite then the purple,green,yellow, and lastly the blue kite.

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Name 3 of the 4 features listed below for the function g (x) = log2 (x + 4) - 1 and include a description of how you found those

givi [52]

(1) Vertical asymptote: $x=-4$

(2) Domain: $x>-4$

(3) X intercept: $(-2,0)$ and Y intercept : $(0,1)$

(4) The function g(x) is shifted 4 units to the left and shifted 1 unit down.

Explanation:

The parent function is $f(x)=\log _{2} x$

The transformed function is $g(x)=\log _{2}(x+4)-1$

(1) Vertical asymptote:

The vertical asymptote of a function can be determined by equating

$x+4=0$

Thus, $x=-4$

The vertical asymptote is $x=-4$

(2) Domain:

The domain of a function is the set of all independent x-values.

$x+4>0$

Thus, $x>-4$

The domain of a function is $x>-4$

(3) X and Y intercepts:

To determine the x intercept, let us substitute y=0 in $g(x)=\log _{2}(x+4)-1$

$\begin{equation}\begin{aligned}\log _{2}(x+4)-1 &=0 \\\log _{2}(x+4) &=1 \\x+4 &=2^{1} \\x &=-2\end{aligned}$

Thus, the x intercept is $(-2,0)$

To determine the y intercept, let us substitute x=0 in $g(x)=\log _{2}(x+4)-1$

$\begin{equation}\begin{aligned}y &=\log _{2}(0+4)-1 \\&=\log _{2} 4-1 \\&=2-1 \\&=1\end{aligned}$

Thus, the y intercept is $(0,1)$

(4) To determine the transformation:

The transformed function $g(x)=\log _{2}(x+4)-1$ is shifted 4 units to the left and shifted 1 unit downwards.

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