NEED HELP PLEASE HELP ME
1.)A rectangle has a length that is 8 less than its width, w. The perimeter is 52. Which equation can be used to determine its width?

8-w=52
2(w-8)+2w=52
(w-8)+w=52
2(8-w)+2w=52

2.)Garrett is creating a table to model the speed of a canoe in a river. He knows that the canoe travels at 4 mph in still water. What does x represent in Garrett’s table?

A.speed of current in river
B.speed of canoe upstream
C.time of trip
D.distance traveled

NEED HELP PLEASE HELP ME 1A rectangle has a length that is 8 less than its width w The perimeter is 52 Which equation can be used to determine its width 8w52 2w class=

Respuesta :

its b because The water is using speed to go faster

Answer:

1. 2(w-8)+2w=52.

2.A. speed of current in river.

Step-by-step explanation:

1. Given

Width of rectangle = w

Length of rectangle is 8 less than its width

Therefore, the length of rectangle =w-8

The perimeter of rectangle= 52

We know that perimeter of rectangle =[tex]2( length + breadth)[/tex]

By using thi formula

Substitute the value of length, width and perimeter we get

52= 2[tex]\left\{(w-8)+w \righ\}[/tex]

By simplification we getb

[tex]2(w-8)+2w=52[/tex]

Hence,  the equation can be used to determine its width

[tex]2(w-8)+2w=52[/tex].

2.Garrett is creating a table to model the speed of a canoe in a river

Speed of canoe in still water= 4m\h

From table

Downstream Speed of canoe = [tex]4+x[/tex]

Upstream speed of Canoe=[tex]4-x[/tex]

We know that

Downstream speed of Canoe= speed of Canoe in still water + speed of current in river

By comparing two value of downstream

speed of Canoe in still water=4 m\h ( given )

Then x represent the speed of current in river.

Hence, option A is correct answer.

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