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madreJ [45]
3 years ago
12

You need at least 10,000 points to advance to the next level of a video game. Your current score is 3200 points. Write and solve

an inequality that represents how many more points you need to advance .
Mathematics
1 answer:
xeze [42]3 years ago
8 0

Answer:

10,000>3,200 (inequality).......3,200+6,800=10,000

Step-by-step explanation:

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5 biscuits cost 40p altogether how much do 3 biscuits cost
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If 5 biscuits cost 40p

1 biscuit would cost (40p divided by 5) 8p

8p multiplied by 3 (to get 3 biscuits) would cost 24p

3 biscuits cost 24p
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What’s the algebraic expression to this please help !!!!
Wewaii [24]

2 × c ÷ 7 ÷ 2. This better?


8 0
3 years ago
Find the value of x.
konstantin123 [22]

Answer:

x= 37.5°

Step-by-step explanation:

∠CBD

= 180° -75° (adj. ∠s on a str. line)

= 105°

∠BCD= ∠BDC (base ∠s of isos. △BCD)

∠BCD= x

∠BCD +∠BDC +∠CBD= 180° (∠ sum of △BCD)

x +x +105°= 180°

2x= 180° -105°

2x= 75°

x= 37.5°

<u>Alternative</u><u> </u><u>working</u><u>:</u>

∠BDA= (180° -75°) ÷2 (base ∠s of isos. △ABD)

∠BDA= 52.5°

∠BDA +∠BDC= 90°

52.5° +x= 90°

x= 90° -52.5°

x= 37.5°

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3 years ago
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3 years ago
Jerrica is selling calendars to raise money for a community group she belongs to. A basic calendar sells for $10 and a deluxe ca
Sidana [21]

The correct answer is option B.

Let the basic calendars be = x

Let the deluxe calendars be = y

Total calendars are = 72 , so equation becomes:

x+y=72  .............(1)

Cost of 1 basic calendar = $10

So, cost of all basic calendars will be = 10x

Cost if 1 deluxe calendar = $15

So, cost of all deluxe calendars = 15y

As given, the number of deluxe calendars must be greater than or equal to 3 times the number of basic calendars, the equation becomes

y=3x ...............(2)

Putting the value of y from (2) in (1)

x+y=72

x+3x=72

4x=72

x=18

As, y=3x

y=3\times18=54

So we have 18 basic calendars and 54 deluxe calendars.

Cost of 18 basic calendars will be= 18\times10=180

Cost of 54 deluxe calendars will be = 54\times15=810

So total amount is = $990

Hence, the maximum revenue is $990.


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3 years ago
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