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icang [17]
2 years ago
12

Higher order thinking: Jeff finds some bugs. He finds 10 Fewer grasshoppers than crickets. He finds 5 fewer crickets than Lady b

ugs. If Jeff finds 5 grasshoppers, how many lady bugs does Jeff find? How many crickets does he find? Write two equations to solve the problem
Mathematics
2 answers:
Stells [14]2 years ago
8 0
C - 10 = g
L - 5 = C

g = 5

then altogether he finds

40 bugs
Vesna [10]2 years ago
3 0

Let the number of grasshoppers be g

As we have: Jeff finds 10 Fewer grasshoppers than crickets.

So Number of cricket (C ) can be given by

C=g+10......(i)

Jeff finds 5 fewer crickets than Lady bugs.

Let the number of lady bugs be l then, we can write

l=C+5....(ii)

we are given g=5, substitute this in equation (i), we get

C=5+10\\ \\ C=15\\

Now substitute this value of C in equation (ii), we get

l=15+5\\ \\ l=20\\

Hence number of crickets =15

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Answer:

These are the rectangular prisms that have a surface area greater than 140 square feet

6 feet by 5 feet by 4 feet

7 feet by 6 feet by 4 feet

8 feet by 3 feet by 7 feet

Step-by-step explanation:

The formula to find the surface area of a rectangular prism is SA=2(wl+hl+hw)

All you have to do is go through all the options given to you to figure out which retangular prisms have a surface area greater than 140 square feet.

6 feet by 2 feet by 3 feet

SA = 2((2)(6)+(3)(6)+(3)(2))

SA = 2(12 + 18 + 6)

SA = 2(36)

SA = 72

6 feet by 5 feet by 4 feet

SA = 2((6)(5) + (4)(5) + (4)(6))

SA = 2(30 + 20 + 24)

SA = 2(74)

SA = 148

7 feet by 6 feet by 4 feet

SA = 2((7)(6) + (4)(6) + (4)(7))

SA = 2(42 + 24 + 28)

SA = 2(94)

SA = 188

8 feet by 3 feet by 7 feet

SA = 2((8)(3)+(7)(3)+(7)(8))

SA = 2(24 + 21 + 56)

SA = 2(101)

SA = 202

8 feet by 4 feet by 3 feet

SA = 2((8)(4)+(3)(4)+(3)(8))

SA = 2(32 + 12 + 24)

SA = 2(68)

SA = 136

3 0
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Answer:

-12x - 9xy

Step-by-step explanation:

-3x(4x - 5xy + 8y)

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-12x + <u>15xy - 24xy</u>

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-12x - 9xy

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Step-by-step explanation:

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I think the answer is d = 1.5t

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Answer:

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Step-by-step explanation:

The square root of a perfect square is a rational number.

So let us take the square root of each number to see which is a rational number.

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