Consider the enlargement of the rectangle. A smaller rectangle with length of x inches and width of three-fifths inch. A larger
2 answers:
Answer:
The new rectangle is 20 times larger than the original rectangle.
So multiply both length and width of smaller rectangle with 20 to get larger rectangle
x=1
Step-by-step explanation:
Lenght of smalled rectangle = x
Width of smaller rectangle = 3/5 inches
Lenght of larger rectangle = 20
Width of larger rectangle = 12
Find the ratio of width of large rectangle to small rectangle: : 20
Divide length of larger rectangle with 20 to find x:
You might be interested in
There is missing information about this question that I found online.
Given function is:
The question is:
<span>Is this exponential growth or decay? Explain using your understanding of the properties of exponents.
</span>This is an exponential decay.
In general, we can write down exponential functions like this:
Parameter a is the key parameter that will tell how exponential function behaves. If it is positive we have an exponential growth. If it is negative we can rewrite function like this:
We can notice that in this case, the denominator will exhibit exponential growth, in other words, the functions rapidly declines. This is an exponential decay.
Given function is:
The question is:
<span>Is this exponential growth or decay? Explain using your understanding of the properties of exponents.
</span>This is an exponential decay.
In general, we can write down exponential functions like this:
Parameter a is the key parameter that will tell how exponential function behaves. If it is positive we have an exponential growth. If it is negative we can rewrite function like this:
We can notice that in this case, the denominator will exhibit exponential growth, in other words, the functions rapidly declines. This is an exponential decay.