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WINSTONCH [101]
2 years ago
9

I need help with a math test someone answer thisSam is playing basketball and his position on a coordinate plane is given as . H

e dodges other players by moving units to the left, then units down, followed by units to the left. What are the coordinates of his final position?
A
(−2,6)\left(-2,6\right)(−2,6)
B
(−2,−2)\left(-2,-2\right)(−2,−2)
C
(−6,−2)\left(-6,-2\right)(−6,−2)
D
(−5,−2)\left(-5,-2\right)(−5,−2)
Mathematics
1 answer:
neonofarm [45]2 years ago
5 0
B because you go 6 units up abs 2 units down
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Divide the numerator of the fraction by the denominator. the first two digits of the decimal is the percentage 
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Adalyn drove 12 miles from her home to her school and then drove back. Graph A shows her distance from home during the trip. Gra
Luba_88 [7]

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(486+316+638)/24

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Step-by-step explanation:

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5. As two boats are coming to the end of a race, a top view of their positions is
Dafna1 [17]

The distance of the boat on the right to the finish line is 297.29 m and the distance of the boat on the left to the finish is 294.11 m, so the boat on the left will reach the finish line faster.

<h3>How do you know which boat will reach the finish line faster? </h3>

The image shows two triangles of which we know an angle and the value of the opposite leg. Therefore, we can perform a mathematical operation to know the value of the hypotenuse of these triangles, which would be the distance of the boats to the goal as shown below.

h = hypotenuse

  • Right Boat

Sen 22° =  \frac{110 m}{h}

h = \frac{110 m}{ Sin 22}

h = \frac{110 m}{0.37}

h = 297,29 m

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Sen 20° = \frac{100}{h}

h = \frac{|00 m}{ Sin 20}

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h = 294,11 m

According to the above, the distance of the boat on the left is less, so it can be inferred that this boat will reach the finish line faster.

Learn more about triangles in: brainly.com/question/2269348

8 0
1 year ago
Which expression represents the sixth term in binomial expansion (2a-3b)^10
AysviL [449]

Therefore the sixth term in the binomial expansion is=-{10}C_5(2a)^{5} (3b)^5

Step-by-step explanation:

Given

(2a -3b)^{10}

=^{10}C_0 (2a)^{10} + ^{10}C_1(2a)^9(-3b)+^{10}C_2(2a)^8(-3b)^2+...............+^{10}C_10(-3b)^{10}

So,

T_{n+1}= ^{10}C_n(2a)^{(10-n)} (-3b)^n

T_6=T_{(5+1)} =^{10}C_5(2a)^{10-5} (-3b)^5

Therefore the sixth term in the binomial expansion is= {10}C_5(2a)^{10-5} (-3b)^5

                                                                                         =-{10}C_5(2a)^{5} (3b)^5

3 0
2 years ago
Math question please help
Reil [10]

Answer:

Step-by-step explanation:

Remark

There are 6 faces on a cube.

Each face has an area of s^2

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6 faces are 6*25 cm^2

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Answer

150 cm^2

7 0
2 years ago
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