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baherus [9]
4 years ago
8

PLEASE HELP ME I DONT GET THIS AT ALL!

Mathematics
1 answer:
MrMuchimi4 years ago
6 0

Answer:

A=5/12 B=4/12

Step-by-step explanation:

(1,2,3,4,5)=How many cards are less than 6= 5/12

(3,6,9,12)=How many cards are divisible by 3= 4/12

Hope this helps!

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Please answer CORRECTLY !!!! WILL MARK BRAINLIEST !!!!!!!!!
FrozenT [24]

Answer:

g(n) = \frac{11}{3} + \frac{5n}{3} or g(n) = (11/3) + (5/3)n

Step-by-step explanation:

Equation: 3m - 5n = 11

To write a formula for g(n) in terms of n, we have to get m seperately.

3m - 5n = 11, add 5n in both sides

3m - 5n + 5n = 11 + 5n, now add

3m = 11 + 5n, now divide both sides by 3

\frac{3m}{3} = \frac{11 + 5n}{3}

m = \frac{11}{3} + \frac{5n}{3}

Now, replace m with g(n)

g(n) = m

g(n) = \frac{11}{3} + \frac{5n}{3}

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3 years ago
Find the value of angle x , angle y, and angle z in figure.​
Lynna [10]

\bf \underline{★ Solution-} \\

In the given figure, we are given with two lines which are parallel to each other. We are also given with two lines which forms a triangle and also forms as a transversal lines to the parallel lines. We are also given that the given triangle is an isosceles triangle. So, we can say that the other angle in the triangle also measures 75°.

Now, let's find the value of the ∠x.

We know that the alternate angles in the parallel line always measures the same as the one which is in it's alternate side. So,

\sf \leadsto \angle{x} = {75}^{\circ}

Now, let's find the value of the ∠z.

We know that, all the angles in a triangle always adds up to 180°. In the given triangle, we are given with two angles, so we can easily find the third angle.

\sf \leadsto {75}^{\circ} + {75}^{\circ} + \angle{z} = {180}^{\circ}

\sf \leadsto {150}^{\circ} + \angle{z} = {180}^{\circ}

\sf \leadsto \angle{z} = 180 - 150

\sf \leadsto \angle{z} = {30}^{\circ}

Now, let's find the value of the ∠y.

We know that all the angles that forms a straight line always equals up to 180° (or) the the straight line angle always measures 180°. So, we can find the value of the ∠y by this concept.

\sf \leadsto {75}^{\circ} + {30}^{\circ} + \angle{y} = {180}^{\circ}

\sf \leadsto {105}^{\circ} + \angle{y} = {180}^{\circ}

\sf \dashrightarrow \angle{y} = 180 - 105

\sf \dashrightarrow \angle{y} = {75}^{\circ}

Therefore,

  1. The value of the ∠x is 75°.
  2. The value of the ∠y is 75°.
  3. The value of the ∠z is 30°.

\bf \underline{Hope\: this \: helps!!} \\

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balu736 [363]
To equal the step 2, we would have to determine that 20 was our new denominator and multiply the first fraction by 5, the second by 4 and the 2 by 20.

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