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iogann1982 [59]
3 years ago
8

Amanda placed her finger on the origin of a regular coordinate plane. She marked a point after moving her finger 1 unit to the l

eft and 5 units down. What is the order pair of the point that Amanda marked?
Mathematics
1 answer:
Lubov Fominskaja [6]3 years ago
3 0

Answer:

( x , y ) = ( -1 , - 5 )

Step-by-step explanation:

Solution:-

- The rectangular coordinate system ( Cartesian ) is defined by two independent variables namely, "x and y".

- The values of both varibales lie on the horizontal and vertical line respectively, ( x & y ).

- The values on the horizontal axis also known as the x-axis is marked with a referece of x = 0 ( origin ). All the values to the right of the point of origin are denoted as positive units and all values to the left of the point of origin are denoted as negative units.

- Similarly, The values on the vertical axis also known as the y-axis is marked with a referece of y = 0 ( origin ). All the values to the above the point of origin are denoted as positive units and all values below of the point of origin are denoted as negative units.

- The axis are conventionally oriented such that 90 degrees angle is formed in between them and always denoted in the counter-clockwise direction.

In other words, if +x is pointing to the right then the +y will be pointed in the direction when +x is rotated counter clockwise to 90 degrees; hence, points upward.

- When Amanda starts off at the origin she is at the order pair  ( 0 , 0 ).

- She then moves her finger 1 unit to left ( -x ) and 5 units down ( -y ). Hence, she moves 1 unit along the -x direction and then moves 5 units down along -y direction.

Hence, she is at an ordered pair ( x , y ) = ( -1 , - 5 ) .

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6 0
4 years ago
Tim is 35 years old. He is 7 years younger than 6 times his daughter's age. The equation,
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6 0
2 years ago
Read 2 more answers
PLEASE HELP! I REALLY AM CONFUSED
Burka [1]

\log_7(x^2+4x-11)=\dfrac52

7^{\log_7(x^2+4x-11)}=7^{\frac52}

x^2+4x-11=7^{\frac52}

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Now you can use the quadratic formula to solve for x.

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3 years ago
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