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zhannawk [14.2K]
3 years ago
6

Which of the following is true ?

Mathematics
1 answer:
victus00 [196]3 years ago
5 0

Answer:

b. 4 - 5 < 4 - 3

Step-by-step explanation:

a. 70 < 7 - 3

   70 < 4

false, 70 is not greater than 4

b. 4 - 5 < 4 - 3

   - 1 < 1

true, 1 is greater than -1

c. 5 - 2  < 5 -3

    3 <  2

false, 2 is not greater than 3

d. 25223

?

hope this helps! if you have any questions, let me know!

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What is the value of (5.3 times 10 Superscript 4 Baseline) (4.2 times 10 Superscript 3) in scientific notation?
katovenus [111]

Answer:

2.226X 10^8

Step-by-step explanation:

We are to determine the value of (5.3 X 10^4) (4.2 X 10 ^ 3) in scientific notation.

Given:

(5.3 X 10^4) (4.2 X 10 ^ 3)

STEP 1: Remove the brackets.

(5.3 X 10^4) (4.2 X 10 ^ 3)=5.3 X 10^4X4.2 X 10 ^ 3

STEP 2: Separate the numbers and index of 10.

=5.3  X4.2X 10^4 X 10 ^ 3

STEP 3: Multiply the Numbers and Index of 10

=22.26X 10^{4+3}

STEP 4: Simplify and write in Scientific notation

22.26=2.226X10\\Therefore:\\22.26X 10^{4+3}=2.226X10X 10^{4+3}=2.226X10X 10^7=2.226X 10^8

Thus:

(5.3 X 10^4) (4.2 X 10 ^ 3)=2.226X 10^8 in scientific notation

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Step-by-step explanation:

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line segment connecting the vertices of a hyperbola is called the ________ ________, and the midpoint of the line segment is the
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line segment connecting the vertices of a hyperbola is called the <u>transverse axis</u> and the midpoint of the line segment is the <u>center</u> of the hyperbola.

What is transverse axis and center of hyperbola ?

The transverse axis is a line segment that passes through the center of the hyperbola and has vertices as its endpoints. The foci lie on the line that contains the transverse axis. The conjugate axis is perpendicular to the transverse axis and has the co-vertices as its endpoints.

And The center of a hyperbola is the midpoint of both the transverse and conjugate axes, where they intersect. Every hyperbola also has two asymptotes that pass through its center. As a hyperbola recedes from the center, its branches approach these asymptotes.

Learn more about the transverse axis and center of hyperbola here:

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