One pound= 16 ounces
2 x 16 = 32 ounces = 2 pounds
2/5 can also be expressed in decimal form as .4
so 32 x .4 = 12.8
and then 3/10 also is .3
so 32 x .3 = 9.6
add the two 12.8 + 9.6 = 22.4
Look on the app socratic.
Option c 71 3/4
Step-by-step explanation:
Step 1 :
The area of a rectangle is length * breadth
Step 2 :
Given length = 15 3/8 = 123/8 (converting mixed fractions into improper fractions)
Breadth = 4 2/3 = 14/3
Step 3 :
Hence the area of the rectangle = length * breadth
= 123/8 * 14/3 = 1722/24 = 71 3/4 (converting improper fractions into mixed fractions)
Answer:
Vertical change of point C to B = 4.5
Vertical change of point A to D = -4
Step-by-step explanation:
Vertical change of a point is the rise of the given point.
Now we have to calculate the rise of point C to B,
y-coordinate of the point C → -2.5
y-coordinate of the point B → 2
Rise from C to B = 2 - (-2.5)
= 2 + 2.5
= 4.5
Similarly, y - coordinate of point A → 2
y - coordinate of point D → -2
Vertical change or rise = -2 - 2
= -4
Therefore, vertical change of point C to B = 4.5
Vertical change of point A to D = -4
With exponential functions of the form y equals short dash a times b to the power of x, as x goes to positive infinity, the y-values tend towards <u>negative infinity</u>.
The correct option C.
<h3>What is negative infinity?</h3>
The number's value. The global object's Infinity property has a negative value, which is the same as NEGATIVE INFINITY. It acts a little differently from mathematical infinity in the following ways: NEGATIVE INFINITY is the result of multiplying any positive value by NEGATIVE INFINITY, including POSITIVE INFINITY.
<h3>What is exponential functions?</h3>
F(x)=exp or e(x) is a mathematical symbol for the exponential function. Unless otherwise stated, the term normally refers to the positive-valued function of a real variable, though it can be extended to the complex numbers or adapted to other mathematical objects like matrices or Lie algebras.
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I understand that the question you are looking for is:
With exponential functions of the form y = -a.b^-x , as x goes to negative infinity, the y-values tend towards .
a.) positive infinity
b.) zero
c.) negative infinity
d.) one