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notka56 [123]
3 years ago
6

Please answer number 29 ASAP

Mathematics
2 answers:
Brilliant_brown [7]3 years ago
6 0

base: b

height: 5b - 2

Area = 1/2 (b) (h)

36 = 1/2(b) (5b - 2)

72 = b(5b - 2)          <em>multiplied both sides by 2 to clear the denominator</em>

72 = 5b² - 2b

0 = 5b² - 2b - 72

Use quadratic formula to find that b = 4 or -3.6 (disregard the negative) so

b = 4

height: 5b - 2  = 5(4) - 2  = 20 - 2  = 18

Answer: base=4 in, height=18 in


Effectus [21]3 years ago
3 0

h = 5b - 2

\frac 1 2 b h= 36

b(5b - 2) = 72

5b^2 - 2b - 72 = 0

(b - 4)(5b + 18) = 0

b = 4 \textrm{ or }b = -18/5

We can rule out the negative length.

h = 72/b = 72/4 = 18

Answer: b=4, h=18


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Nikki is building a wall with bricks. Each brick is 10 inches long. The bricks are laid end-to-end, and one inch of mortar is la
Alla [95]

Answer:

b = 11

11 bricks will be required with 10 (1 inch motar) in between the bricks.

Step-by-step explanation:

Given the following :

Length of brick = 10 inches long

Between each laid brick, there is an inch of mortar layered before the next brick.

Number of bricks needed to build a wall which is 10 feets long.

Converting from feet to inch :

1 foot = 12 inches

Hence,

10 feets = (10 × 12) = 120 inches (length of wall).

Hence number of bricks needed in each layer :

Total length of b, bricks = length per brick × b = 10b

Since mortar is laid in between any two bricks, then length of mortar for b, number of bricks will be (b-1) inches

Since the total length of wall to be constructed is 120 inches ;

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11b - 1 = 120

Hence,

11b = 120 + 1

11b = 121

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b = 11

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4 0
3 years ago
Please help Need help
Anettt [7]
This problem can be readily solved if we are familiar with the point-slope form of straight lines:
y-y0=m(x-x0) ...................................(1)
where 
m=slope of line
(x0,y0) is a point through which the line passes.

We know that the line passes through A(3,-6), B(1,2)

All options have a slope of -4, so that should not be a problem.  In fact, if we check the slope=(yb-ya)/(xb-xa), we do find that the slope m=-4.

So we can check which line passes through which point:

a. y+6=-4(x-3)
Rearrange to the form of equation (1) above,
y-(-6)=-4(x-3)  means that line passes through A(3,-6) => ok

b. y-1=-4(x-2) means line passes through (2,1), which is neither A nor B
   ****** this equation is not the line passing through A & B *****

c. y=-4x+6  subtract 2 from both sides (to make the y-coordinate 2)
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   which means that it passes through B(1,2), so ok

d. y-2=-4(x-1)
   this is the same as the previous equation, so it passes through B(1,2), 
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Answer: the equation y-1=-4(x-2) does NOT pass through both A and B.
   
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