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vova2212
2 days ago
6

The line with the equation 4/5x +1/3y=1 is graphed one the xy-plane. What is the x-coordinate of the x-intercept of the line?

Mathematics
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The quotient of a number and 12 is no more than 6<br> \
zzz [12365]
Let’s denote the number as x, then
x/12 <= 6
x <= 6 times 12
x <= 72
4 0
2 months ago
The line plot below shows how many points Trevor scored in 20 games.
PIT_PIT [12445]
We are required to tally the number of games scoring 15, 16, 17, and 18. There are 3 games with a score of 15, 2 games scoring 16, 5 games with a score of 17, and 3 games scoring 18. The total comes to 13 games.
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1 month ago
Lily begins solving the equation 4(x – 1) – x = 3(x + 5) – 11. Her work is shown below. 4(x – 1) – x = 3(x + 5) – 11 4x – 4 – x
Zina [12379]

Finding a solution to an equation entails determining the value of x that renders the equation valid.

We must reverse the operations applied to x to isolate it.

4(x-1)-x = 3(x + 5)-11\\Distributing \; 4 \; and \; 3 \; in \; right \; and \; left \; side \; of \; the \; equation\\\\ 4x-4-x=3x+15-11\\Combine \; like \; terms\\\\3x-4=3x+4\\Subtract \; 3x \; on \; both \; sides\\\\3x-3x-4=3x-3x+4\\ Combine \; like \; terms\\\\-4=4

Final Note:

The resulting equation is false, indicating that there is NO solution. Graphically, both equations will be represented as parallel lines that do not intersect.

4 0
2 months ago
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The height of the CN tower is about 550 m. What is the height of the CN tower in a scale drawing if the scale is 1:11000?
Svet_ta [12734]
With a height exceeding 550 meters, the CN Tower held the title for the tallest free-standing structure globally until the Burj Khalifa was completed in 2010, reaching 828 meters, making it the largest man-made structure ever.
4 0
2 months ago
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Find the measure of arc DB. Circle A is intersected by line CD at points D and E and line CB at point B, forming angle ECB outsi
tester [12383]
The measurement of arc DB equals 74.57°. Step-by-step explanation: To clarify the resolution method: A secant intersects a circle in precisely two points, while a tangent intersects at just one point. When a tangent and a secant intersect outside of a circle, the formed angle's measurement is precisely half of the positive difference between the measures of the intercepted arcs. Now, applying this to the issue where secant CE intersects circle A at points D and E, while tangent CB touches circle A at B, forming angle ECB. As such, m∠ECB = 1/2 (m arc EB - m arc DB). Given m arc EB as 96° and m arc DB given as 25x + 21, along with m∠ECB as 5x, we establish the equation 5x = 1/2[96 - (25x + 21)]. After rearranging and solving, we find x = 75/35, simplifying to 15/7. Next, substituting x back into the arc DB formula gives m arc DB = 25(15/7) + 21 = 522/7 yields approximately 74.57°.
3 0
1 month ago
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