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zhenek [66]
3 years ago
6

An open box with a square base is to be made from a square piece of cardboard 12 inches on a side by cutting out a square from e

ach corner and turning up the sides. what is the volume of the box if a 3-inch square is cut out?
Mathematics
1 answer:
const2013 [10]3 years ago
8 0
36 is your answer hope this helps
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I'm not sure that this is what you wanted, but the solution is x = 2500
log(4x) = 3 \\ rule > \: log_{a}(b) = x < = > \: b = {a}^{x} \\ 4x = {10}^{3} \\ 4x = 10 \: 000 \\ x = \frac{10 \: 000}{4} \\ x = 2500
Note: when we have no number as the logarithmic base, it is 10 by default.
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17053.56

Step-by-step explanation:

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Answer: The volume is 9.26
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3 years ago
Help it’s math college readiness
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(3,6) (5,8)?____________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________________                                                                                                                                                                                                                                                                                                       
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Read 2 more answers
The diagram shows the rectangle ABCD, where A is (3,2) and B is (1,6).
In-s [12.5K]
(i)
A(3,2),B(1,6)&#10;\\&#10;\\m_{AB}= \frac{6-2}{1-3}=-2&#10;\\&#10;\\m_{BC}m_{AB}=-1&#10;\\ &#10;\\m_{BC}= \frac{-1}{m_{AB}} = \frac{-1}{-2}= \frac{1}{2}  &#10;\\&#10;\\B(1,6)\Rightarrow x_1=1,y_1=6&#10;\\&#10;\\BC:y-y_1=m_{BC}(x-x_1)&#10;\\&#10;\\y-6= \frac{1}{2}(x-1)&#10;\\&#10;\\2y-12=x-1&#10;\\x-2y+11=0

(ii)
AC:y=x-1&#10;\\BC:x-2y+11=0&#10;\\&#10;\\C=AC\cap BC&#10;\\&#10;\\x-2(x-1)+11=0&#10;\\x-2x+2+11=0&#10;\\x=13&#10;\\y=x-1=13-1=12&#10;\\C(13,12)

(iii)
A(3,2)B(1,6),C(13,12)&#10;\\P=2(d(A,B)+d(B,C))&#10;\\&#10;\\d(A,B)= \sqrt{(1-3)^2+(6-2)^2}= \sqrt{20}  =2 \sqrt{5} &#10;\\&#10;\\d(B,C)= \sqrt{(13-1)^2+(12-6)^2}= \sqrt{180}= 6\sqrt{5}  &#10;\\ &#10;\\P=2(2 \sqrt{5}+6 \sqrt{5})=2\times8 \sqrt{5} =16 \sqrt{5}
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3 years ago
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